[cig-commits] r13639 - in seismo/3D/ADJOINT_TOMO/flexwin/latex: . figures/fig
alessia at geodynamics.org
alessia at geodynamics.org
Wed Dec 10 02:25:44 PST 2008
Author: alessia
Date: 2008-12-10 02:25:43 -0800 (Wed, 10 Dec 2008)
New Revision: 13639
Modified:
seismo/3D/ADJOINT_TOMO/flexwin/latex/AM-allcitations.bib
seismo/3D/ADJOINT_TOMO/flexwin/latex/abstract.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/acknowledgements.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/appendix.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/discussion.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/composites_global.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/examples_global.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/group_schema.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_composite.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_creation.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_curtail.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_overlap.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_global_data.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_phase.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_separation.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_results.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/figures_paper.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/flexwin_paper.pdf
seismo/3D/ADJOINT_TOMO/flexwin/latex/introduction.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/method.tex
seismo/3D/ADJOINT_TOMO/flexwin/latex/results.tex
Log:
Made Jeroen's minor modifications
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/AM-allcitations.bib
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/AM-allcitations.bib 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/AM-allcitations.bib 2008-12-10 10:25:43 UTC (rev 13639)
@@ -1,5 +1,5 @@
-%% Created for alessia at 2008-11-12 13:26:00 +0100
+%% Created for alessia at 2008-12-10 10:38:17 +0100
%% Saved with string encoding Unicode (UTF-8)
@@ -94,6 +94,16 @@
@string{tectphys = {Tectonophysics}}
+ at article{LiuTromp2008,
+ Author = {Liu, Q. and Tromp, J.},
+ Date-Added = {2008-12-10 10:36:51 +0100},
+ Date-Modified = {2008-12-10 10:38:11 +0100},
+ Journal = {Geophys. J. Int.},
+ Pages = {265--286},
+ Title = {Finite-frequency sensitivity kernels for global seismic wave propagation based upon adjoint methods},
+ Volume = {174},
+ Year = {2008}}
+
@article{PanningRomanowicz2006,
Author = {Panning, M. and Romanowicz, B.},
Date-Added = {2008-11-12 13:24:58 +0100},
@@ -2652,14 +2662,13 @@
Year = 1994}
@article{HardebeckShearer2003,
- AUTHOR = {J. L. Hardebeck and P. M. Shearer},
- JOURNAL = bssa,
- PAGES = {2434--2444},
- TITLE = {{Using $S$/$P$ amplitude ratios to constrain the focal mechanisms of small earthquakes}},
- VOLUME = {93},
- NUMBER = {6},
- YEAR = {2003}
-}
+ Author = {J. L. Hardebeck and P. M. Shearer},
+ Journal = bssa,
+ Number = {6},
+ Pages = {2434--2444},
+ Title = {{Using $S$/$P$ amplitude ratios to constrain the focal mechanisms of small earthquakes}},
+ Volume = {93},
+ Year = {2003}}
@article{HDD+92,
Author = {Haessler, H. and Deschampls, A. and Dufumier, H. and Fuenzalida, H. and Cisternas, A.},
@@ -6161,11 +6170,10 @@
Year = 2001}
@phdthesis{YTan06,
- AUTHOR = {Y. Tan},
- TITLE = {{Broadband waveform modeling over a dense seismic network}},
- SCHOOL = {California Institute of Technology},
- YEAR = {2006}
-}
+ Author = {Y. Tan},
+ School = {California Institute of Technology},
+ Title = {{Broadband waveform modeling over a dense seismic network}},
+ Year = {2006}}
@article{Tanaka2002,
Author = {Tanaka, S.},
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/abstract.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/abstract.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/abstract.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -1,5 +1,3 @@
\begin{abstract}
-%We present an algorithm for the automated selection of time windows on pairs of observed and synthetic seismograms. {\bf The algorithm was designed specifically to automate window selection and measurement for adjoint tomography studies, but is sufficiently flexible to be adapted to many tomographic applications and seismological scenarios.} Adjoint tomography utilizes 3D wavefield simulations that capture complex phases that do not necessarily exist in 1D simulations or traditional travel-time curves. {\bf It requires a data selection method that includes these new phases, maximizes the number of measurements made on each seismic record, while avoiding seismic noise. This selection method must also be automated in order to adapt to changes in the synthetic seismograms after each iteration of the tomographic inversion. These considerations have led us to favor a signal processing approach to the time-window selection problem, and to the development of the FLEXWIN algorithm we present here.} We illustrate the algorithm using datasets from three distinct regions: the entire globe, the Japan subduction zone, and southern California.
-%{\bf CHT modified version:}
-We present FLEXWIN, an algorithm for the automated selection of time windows on pairs of observed and synthetic seismograms. The algorithm was designed specifically to accommodate synthetic seismograms produced from 3D wavefield simulations, which capture complex phases that do not necessarily exist in 1D simulations or traditional travel-time curves. Relying on signal processing tools and several user-tuned parameters, the algorithm is able to include these new phases and to maximize the number of measurements made on each seismic record, while avoiding seismic noise. Our motivation is to use the algorithm for an iterative tomographic inversion, in which the synthetic seismograms change from one iteration to the next. Hence, automation is needed to handle the volume of measurements and to allow for an increasing number of windows for each model iteration. The algorithm is sufficiently flexible to be adapted to many tomographic applications and seismological scenarios, including those based on synthetics generated from 1D models. We illustrate the algorithm using datasets from three distinct regions: the entire globe, the Japan subduction zone, and southern California.
+We present FLEXWIN, an open source algorithm for the automated selection of time windows on pairs of observed and synthetic seismograms. The algorithm was designed specifically to accommodate synthetic seismograms produced from 3D wavefield simulations, which capture complex phases that do not necessarily exist in 1D simulations or traditional traveltime curves. Relying on signal processing tools and several user-tuned parameters, the algorithm is able to include these new phases and to maximize the number of measurements made on each seismic record, while avoiding seismic noise. Our motivation is to use the algorithm for iterative tomographic inversions, in which the synthetic seismograms change from one iteration to the next. Hence, automation is needed to handle the volume of measurements and to allow for an increasing number of windows at each model iteration. The algorithm is sufficiently flexible to be adapted to many tomographic applications and seismological scenarios, including those based on synthetics generated from 1D models. We illustrate the algorithm using datasets from three distinct regions: the entire globe, the Japan subduction zone, and southern California.
\end{abstract}
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/acknowledgements.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/acknowledgements.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/acknowledgements.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -7,7 +7,7 @@
The facilities of the IRIS Data Management System, and specifically the IRIS Data Management Center, were used for access to waveform and metadata required in global scale examples of this study. The IRIS DMS is funded through the National Science Foundation and specifically the GEO Directorate through the Instrumentation and Facilities Program of the National Science Foundation under Cooperative Agreement EAR-0004370.
Additional global scale data were provided by the GEOSCOPE network.
We thank the Hi-net Data Center (NIED), especially Takuto Maeda and Kazushige Obara, for their help in providing the seismograms used in the Japan examples.
-For the southern California examples, we used seismograms from the Southern California Seismic Network, operated by California Institute of Technology and U.S.G.S.
+For the southern California examples, we used seismograms from the Southern California Seismic Network, operated by California Institute of Technology and the U.S.G.S.
The FLEXWIN code makes use of filtering and enveloping algorithms that are part of SAC (Seismic Analysis Code, Lawerence Livermore National Laboratory) provided for free to IRIS members. We thank Brian Savage for adding interfaces to these algorithms in recent SAC distributions.
We thank Jeroen Ritsema and an anonymous reviewer for insightful comments that
helped improve the manuscript.
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/appendix.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/appendix.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/appendix.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -3,7 +3,7 @@
FLEXWIN is not a black-box application, and as such cannot be applied blindly
to any given dataset or tomographic scenario. The data windowing required by
any given problem will differ depending on the inversion method, the scale of
-the problem (local, regional, global), the quality of the data-set and that of
+the problem (local, regional, global), the quality of the data set and that of
the model and method used to calculate the synthetic seismograms. The user
must configure and tune the algorithm for the given problem. In this appendix we
shall discuss some general considerations the user should bear in mind during
@@ -18,7 +18,7 @@
(the process may need to be repeated and refined several times before
converging on the optimal set of parameters for a given problem and data-set).
-$T_{0,1}$ : In setting the corner periods of the band-pass filter, the
+$T_{0,1}$ : In setting the corner periods of the bandpass filter, the
user is deciding on the frequency content of the information to be used in the
tomographic problem. Values of these corner periods should reflect the
information content of the data, the quality of the Earth model and the
@@ -36,7 +36,7 @@
are applied after filtering. No windows will be defined on data that fail this
quality control.
-$w_E(t)$ : The short-term long-term average ratio $E(t)$ of a constant signal
+$w_E(t)$ : The short-term average long-term average ratio $E(t)$ of a constant signal
converges to a constant value when
the length of the time-series is greater than the effective averaging length of
the long-term average. This value would be 1 if $C_S=C_L$ in equations
@@ -46,7 +46,7 @@
level for $w_E(t)$ equal to this convergence value. The time dependence of
$w_E(t)$ should then be adjusted to exclude those portions of the waveform the
user is not interested in, by raising $w_E(t)$ (e.g. to exclude the fundamental
-mode surface wave: {\em if t $>$ fundamental mode surface wave arrival time then set $w_E(t)=1$}).
+mode surface-wave: {\em if t $>$ fundamental mode surface-wave arrival time then set $w_E(t)=1$}).
We suggest finer adjustments to $w_E(t)$ be made after $r0(t)$,
$CC_0(t)$, $\Delta T_0(t)$ and $\Delta \ln A_0(t)$ have been configured.
@@ -58,12 +58,12 @@
windows (\stgd). The user first sets constant values for these four parameters, then
adds a time dependence if required. Considerations that should be taken into
account include the quality of the Earth model used to calculate the synthetic
-seismogram, the frequency range, the dispersed nature of certain arrivals (e.g.
-{\em for t corresponding to the group velocities of surface waves, reduce
-$CC_0(t)$}), and a-priori preferences for picking certain small-amplitude seismic phases
+seismograms, the frequency range, the dispersed nature of certain arrivals (e.g.
+{\em for t corresponding to the group velocities of surface-waves, reduce
+$CC_0(t)$}), and {\em a priori} preferences for picking certain small-amplitude seismic phases
(e.g. {\em for t close to the expected arrival for $P_{\rm diff}$, reduce $r_0(t)$}).
$\Delta \tau_{\rm ref}$ and $\Delta \ln A_{\rm ref}$ should be set to zero at first, and only
-reset if the synthetics contain a systematic bias in travel-times or amplitudes.
+reset if the synthetics contain a systematic bias in traveltimes or amplitudes.
$c_{0-4}$ : These parameters are active in \stgc\ of the algorithm, the stage in which the suite of all possible data windows is pared down using criteria on the shape of the STA:LTA $E(t)$ waveform alone. Detailed descriptions of the behavior of each parameter are available in Section~\ref{sec:stageC} and will not be repeated here. We suggest the user start by setting these values to those used in our global example (see Table~\ref{tb:example_params}). Subsequent minimal tuning should be performed by running the algorithm on a subset of the data and closely examining the lists of windows rejected at each stage to make sure the user agrees with the choices made by the algorithm.
@@ -80,7 +80,7 @@
\subsubsection{Global scenario\label{ap:user_global}}
-In the following, $h$ indicates earthquake depth, $t_Q$ indicates the approximate start of the Love wave predicted by a group wave speed of 4.2~\kmps, and $t_R$ indicates the approximate end of the Rayleigh wave predicted by a group wave speed of 3.2~\kmps. In order to reduce the number of windows picked beyond R1, and to ensure that those selected beyond R1 are a very good match to the synthetic waveform, we raise the water level on the STA:LTA waveform and impose stricter criteria on the signal-to-noise ratio and the waveform similarity after the approximate end of the surface wave arrivals. We allow greater flexibility in cross-correlation time lag $\Delta\tau$ for intermediate depth and deep earthquakes. We lower the cross-correlation value criterion for surface waves in order to retain windows with a slight mismatch in dispersion characteristics.
+In the following, $h$ indicates earthquake depth, $t_Q$ indicates the approximate start of the Love wave predicted by a group wave speed of 4.2~\kmps, and $t_R$ indicates the approximate end of the Rayleigh wave predicted by a group wave speed of 3.2~\kmps. In order to reduce the number of windows picked beyond R1, and to ensure that those selected beyond R1 are a very good match to the synthetic waveform, we raise the water level on the STA:LTA waveform and impose stricter criteria on the signal-to-noise ratio and the waveform similarity after the approximate end of the surface-wave arrivals. We allow greater flexibility in cross-correlation time lag $\Delta\tau$ for intermediate depth and deep earthquakes. We lower the cross-correlation value criterion for surface-waves in order to retain windows with a slight mismatch in dispersion characteristics.
We therefore use the following time modulations:
\begin{align}
@@ -124,7 +124,7 @@
%--------------------------
\subsubsection{Japan scenario\label{ap:user_japan}}
-In the following, $t_P$ and $t_S$ denote the start of the time windows for $P$- and $S$ waves, as predicted by the 1-D IASPEI91 model \citep{KennettEngdahl1991}, and $t_{R1}$ indicates the end of the surface-wave time window. For the \trange{24}{120} data, we consider the waveform between start of the $P$ wave to the end of the surface wave. We therefore modulate $w_E(t)$ as follows:
+In the following, $t_P$ and $t_S$ denote the start of the time windows for $P$- and $S$ waves, as predicted by the 1-D IASPEI91 model \citep{KennettEngdahl1991}, and $t_{R1}$ indicates the end of the surface-wave time window. For the \trange{24}{120} data, we consider the waveform between the start of the $P$ wave to the end of the surface-wave. We therefore modulate $w_E(t)$ as follows:
%
\begin{align}
@@ -136,7 +136,7 @@
\end{cases}
\end{align}
-For the \trange{6}{30} data, the fit between the synthetic and observed surface waves is expected to be poor, as the 3D model used to calculate the synthetics cannot produce the required complexity. We therefore want concentrate on body wave arrivals only, and avoid surface wave windows altogether by modulating $w_E(t)$ as follows:
+For the \trange{6}{30} data, the fit between the synthetic and observed surface-waves is expected to be poor, as the 3D model used to calculate the synthetics cannot produce the required complexity. We therefore want to concentrate on body-wave arrivals only, and avoid surface-wave windows altogether by modulating $w_E(t)$ as follows:
%
\begin{align}
w_E(t) & =
@@ -175,7 +175,7 @@
10 w_E & \text{$t > t_{R1}$},
\end{cases}
\end{align}
-%For the \trange{6}{40} data, we exclude any arrivals before the $P$ wave and reduce the number of windows picked beyond R1 by modulating $w_E(t)$. We use constant values of $r_0(t)=r_0$, $\mathrm{CC}_0(t)=\mathrm{CC}_0$ and $\Delta \ln A_0(t)=\Delta \ln A_0$, but modulate the cross-correlation time lag criterion so that it is less strict at larger epicentral distances and for surface waves. We therefore use:
+%For the \trange{6}{40} data, we exclude any arrivals before the $P$ wave and reduce the number of windows picked beyond R1 by modulating $w_E(t)$. We use constant values of $r_0(t)=r_0$, $\mathrm{CC}_0(t)=\mathrm{CC}_0$ and $\Delta \ln A_0(t)=\Delta \ln A_0$, but modulate the cross-correlation time lag criterion so that it is less strict at larger epicentral distances and for surface-waves. We therefore use:
%
%\begin{align}
%w_E(t) & =
@@ -193,7 +193,7 @@
%\end{align}
For the \trange{2}{40} data, we avoid selecting surface-wave arrivals as the 3D model used to calculate the synthetics cannot produce the required complexity. The water-level criteria then becomes:
-%We remove the distance dependence on $\Delta\tau_0(t)$, as higher frequency body waves are well behaved in this model, and keep all other criteria the same.
+%We remove the distance dependence on $\Delta\tau_0(t)$, as higher frequency body-waves are well behaved in this model, and keep all other criteria the same.
%The parameter modulation for these data becomes:
%
\begin{align}
@@ -201,7 +201,7 @@
\begin{cases}
10 w_E & \text{$t < t_P$}, \\
w_E & \text{$t_P \le t \leq t_S$}, \\
- 10 w_E & \text{$t > t_S$},
+ 10 w_E & \text{$t > t_S$}.
\end{cases}
%\\
%\Delta\tau_0(t) & = \Delta\tau_0.
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/discussion.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/discussion.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/discussion.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -1,18 +1,18 @@
\section{Using FLEXWIN for tomography}
\label{sec:discuss}
-The window selection algorithm we describe in this paper was designed to solve the problem of automatically picking windows for tomographic problems in which phase separation and identification are not necessary: 3D-3D numerical tomography, of which the adjoint tomography proposed by \cite{TrompEtal2005} and \cite{TapeEtal2007} is an example. For these problems, our algorithm provides a window-selection solution that is midway between full-waveform selection --- which carries the risk of including high-noise portions of the waveform that would contaminate the tomography --- and the selection of known phases or phase-groups based on a-priori arrival times --- which carries the risk of missing the information contained in the non-traditional phases produced by fully 3D structures.
+The window selection algorithm we describe in this paper was designed to solve the problem of automatically picking windows for tomographic problems in which phase separation and identification are not necessary: 3D-3D numerical tomography, of which the adjoint tomography proposed by \cite{TrompEtal2005} and \cite{TapeEtal2007} is an example. For these problems, our algorithm provides a window-selection solution that is midway between full-waveform selection --- which carries the risk of including high-noise portions of the waveform that would contaminate the tomography --- and the selection of known phases or phase-groups based on {\em a priori} arrival times --- which carries the risk of missing the information contained in the non-traditional phases produced by fully 3D structures.
-FLEXWIN may also be used to select windows for tomographic problems in which separation of seismic arrivals is necessary and occurs naturally (under certain frequency and epicentral distance conditions) by virtue of differences in travel-times. It can straightforwardly be adapted to studies of distinct body wave phases \citep[e.g.][]{RitsemaVanHeijst2002} or to emulate the wavepacket selection of \cite{PanningRomanowicz2006} by modulating the $w_E(t)$ water-level using predicted phase arrival times, and selecting appropriate values for the signal-to-noise, cross-correlation and amplitude limits. The method can also be used to pre-select windows for studies of fundamental mode surface waves \citep[e.g. those based on the methods of][]{TrampertWoodhouse1995, EkstromEtal1997, LevshinRitzwoller2001} by modulating $w_E(t)$ to exclude portions of the waveform that do not correspond to the correct group velocity window or epicentral distance range. Given the dispersed nature of surface waves, synthetics produced by 1D starting models often are considerably different in shape from the data, so the $CC$ and $\Delta T$ conditions (but not the signal-to-noise or $\Delta \ln A$ conditions) should relaxed in the window selection. These windows should then be passed on to specific algorithms used to extract the dispersion information.
-For this class of natural separation tomographic problems, the advantages of using FLEXWIN over manual or specifically designed automated windowing would be the encapsulation of the selection criteria entirely within the parameters of Table~\ref{tb:params} (and their time-dependent modulation), leading to greater clarity and portability between studies using different inversion methods.
+FLEXWIN may also be used to select windows for tomographic problems in which separation of seismic arrivals is necessary and occurs naturally (under certain frequency and epicentral distance conditions) by virtue of differences in traveltimes. It can straightforwardly be adapted to studies of distinct body-wave phases \citep[e.g.][]{RitsemaVanHeijst2002} or to emulate the wavepacket selection of \cite{PanningRomanowicz2006} by modulating the $w_E(t)$ water-level using predicted phase arrival times, and selecting appropriate values for the signal-to-noise, cross-correlation and amplitude limits. The method can also be used to pre-select windows for studies of fundamental mode surface-waves \citep[e.g. those based on the methods of][]{TrampertWoodhouse1995, EkstromEtal1997, LevshinRitzwoller2001} by modulating $w_E(t)$ to exclude portions of the waveform that do not correspond to the correct group velocity window or epicentral distance range. Given the dispersed nature of surface-waves, synthetics produced by 1D starting models often are considerably different in shape from the data, so the $CC$ and $\Delta T$ conditions (but not the signal-to-noise or $\Delta \ln A$ conditions) should relaxed in the window selection. These windows should then be passed on to specific algorithms used to extract the dispersion information.
+For this class of tomographic problems, the advantages of using FLEXWIN over manual or specifically designed automated windowing would be the encapsulation of the selection criteria entirely within the parameters of Table~\ref{tb:params} (and their time-dependent modulation), leading to greater clarity and portability between studies using different inversion methods.
-%FLEXWIN is not indicated for tomographic problems in which the extraction and separation of information from overlapping portions of a single timeseries is required, for example studies of higher mode surface wave dispersion for which specific methods -- mode branch stripping \citep{vanHeijstWoodhouse1997}, separation of secondary observables \citep{CaraLeveque1987, Debayle1999}, partitioned waveform and automated multimode inversion \citep{Nolet1990, LebedevEtal2005}, non-linear direct search \citep{YoshizawaKennett2002b, VisserEtal2007} -- have been developed.
+%FLEXWIN is not indicated for tomographic problems in which the extraction and separation of information from overlapping portions of a single timeseries is required, for example studies of higher mode surface-wave dispersion for which specific methods -- mode branch stripping \citep{vanHeijstWoodhouse1997}, separation of secondary observables \citep{CaraLeveque1987, Debayle1999}, partitioned waveform and automated multimode inversion \citep{Nolet1990, LebedevEtal2005}, non-linear direct search \citep{YoshizawaKennett2002b, VisserEtal2007} -- have been developed.
%{\bf CHT modify}
-FLEXWIN is not intended for tomographic problems in which the extraction and separation of information from overlapping portions of a single timeseries is required, for example studies of higher mode surface wave dispersion for which specific methods have been developed: mode branch stripping \citep{vanHeijstWoodhouse1997}, separation of secondary observables \citep{CaraLeveque1987, Debayle1999}, partitioned waveform and automated multimode inversion \citep{Nolet1990, LebedevEtal2005}, and non-linear direct search \citep{YoshizawaKennett2002b, VisserEtal2007}.
+FLEXWIN is not intended for tomographic problems in which the extraction and separation of information from overlapping portions of a single timeseries is required, for example studies of higher-mode surface-wave dispersion for which specific methods have been developed: mode branch stripping \citep{vanHeijstWoodhouse1997}, separation of secondary observables \citep{CaraLeveque1987, Debayle1999}, partitioned waveform and automated multimode inversion \citep{Nolet1990, LebedevEtal2005}, and non-linear direct search \citep{YoshizawaKennett2002b, VisserEtal2007}.
\subsection{Relevance to adjoint tomography}
-The full power of FLEXWIN can only be unleashed for problems --- such as 3D-3D tomography --- that do not require the separation (natural or otherwise) of seismic phases. The specificity of adjoint tomography, among the 3D-3D tomographic methods, is to calculate the sensitivity kernels by interaction between the wavefield used to generate the synthetic seismograms and an adjoint wavefield whose source term is derived from measurements of misfit between the synthetic and observed seismograms \cite{TrompEtal2005, LiuTromp2006}. The manner in which the adjoint sources are constructed is specific to each type of measurement (e.g. waveform difference, cross-correlation time-lag, multi-taper phase and amplitude anomaly), but once formulated can be applied indifferently to any part of the seismogram. Adjoint methods have been used to calculate kernels of various body- and surface-wave phases with respect to isotropic elastic parameters and interface depths \citep{LiuTromp2006}, and with respect to anisotropic elastic parameters \citep{SieminskiEtal2007a,SieminskiEtal2007b}. Adjoint methods allow us to calculate kernels for each and every wiggle on a given seismic record, thereby giving access to virtually all the information contained within.
+The full power of FLEXWIN can only be unleashed for problems --- such as 3D-3D tomography --- that do not require the separation (natural or otherwise) of seismic phases. The specificity of adjoint tomography, among the 3D-3D tomographic methods, is to calculate the sensitivity kernels by interaction between the wavefield used to generate the synthetic seismograms and an adjoint wavefield whose source term is derived from measurements of misfit between the synthetic and observed seismograms \cite{TrompEtal2005, LiuTromp2006, LiuTromp2008}. The manner in which the adjoint sources are constructed is specific to each type of measurement (e.g. waveform difference, cross-correlation time lag, multi-taper phase and amplitude anomaly), but once formulated can be applied indifferently to any part of the seismogram. Adjoint methods have been used to calculate kernels of various body- and surface-wave phases with respect to isotropic elastic parameters and interface depths \citep{LiuTromp2006, LiuTromp2008}, and with respect to anisotropic elastic parameters \citep{SieminskiEtal2007a,SieminskiEtal2007b}. Adjoint methods allow us to calculate kernels for each and every wiggle on a given seismic record, thereby giving access to virtually all the information contained within.
It is becoming clear, as more finite-frequency tomography models are published, that better kernels on their own are not the answer to the problem of improving the resolution of tomographic studies. \cite{TrampertSpetzler2006} and \cite{BoschiEtal2007} investigate the factors limiting the quality of finite-frequency tomography images, and conclude that incomplete and inhomogeneous data coverage limit in practice the improvement in resolution that accurate finite-frequency kernels can provide. The current frustration with the data-induced limitations to the improvements in wave-propagation theory is well summarized by \cite{Romanowicz2008}. The ability of adjoint methods to deal with all parts of the seismogram indifferently means we can incorporate more information from each seismogram into a tomographic problem, thereby improving data coverage.
@@ -21,9 +21,9 @@
It is clear that the use of adjoint methods for tomography requires a strategy for selecting and windowing seismograms that avoids seismic noise while at the same time extracting as much information as possible from the signals.
The adjoint kernels are only strictly valid for the 3D Earth model they were constructed in, and therefore need to be re-computed at each iteration of the tomographic inversion \citep{TapeEtal2007}. At each iteration, the similarities between the synthetic and observed seismograms improve, such that for later iterations a greater proportion of the waveform is adequate for measurement. In order to take advantage of this extra information, the windowing method used to isolate the portions of the waveform to be measured needs to be automated.
-The method must also be adaptable to the features that exist in the seismograms themselves, because 3D wavefield simulations are able to synthesize phases that do not exist in 1D simulations or traditional travel-time curves. All these considerations led us to favor a signal processing approach to the problem of data selection, an approach which in turn led to the development of the FLEXWIN algorithm we have presented here.
+The method must also be adaptable to the features that exist in the seismograms themselves, because 3D wavefield simulations are able to synthesize phases that do not exist in 1D simulations or traditional traveltime curves. All these considerations led us to favor a signal processing approach to the problem of data selection, an approach which in turn led to the development of the FLEXWIN algorithm we have presented here.
-Finally, we note that the design of this algorithm is based on the desire {\em not} to use the entire time series of each event when making a measurement between data and synthetics. If one were to simply take the waveform difference between two time series, then there would be no need for selecting time windows of interest. However, this ideal approach \citep[e.g.,][]{GauthierEtal1986} may only work in real applications if the
+Finally, we note that the design of this algorithm is based on the desire {\em not} to use the entire timeseries of each event when making a measurement between data and synthetics. If one were to simply take the waveform difference between two timeseries, then there would be no need for selecting time windows of interest. However, this ideal approach \citep[e.g.,][]{GauthierEtal1986} may only work in real applications if the
statistical properties of the noise are well known, which is rare.
Without an adequate description of the noise, it is more prudent to resort to the selection of time windows even when tomographic inversion is performed on waveform difference measurements.
@@ -32,9 +32,9 @@
\section{Summary
\label{sec:summary}}
-The FLEXWIN algorithm was designed to automatically pick time windows for tomographic problems in which phase separation and identification are not necessary, however it can also be applied to problems in which phase separation is necessary and occurs naturally. It provides an automated window-selection solution that is midway between full-waveform selection and the selection of known phases or phase-groups based on a-priori arrival times.
+The FLEXWIN algorithm was designed to automatically pick time windows for tomographic problems in which phase separation and identification are not necessary, however it can also be applied to problems in which phase separation is necessary and occurs naturally. It provides an automated window-selection solution that is midway between full-waveform selection and the selection of known phases or phase-groups based on {\em a priori} arrival times.
-FLEXWIN has no a-priori knowledge related to input model, geographic scale or frequency range.
+FLEXWIN has no {\em a priori} knowledge related to input model, geographic scale or frequency range.
It is a configurable process that can be applied to different seismic scenarios by changing the handful of parameters in Table~\ref{tb:params}. The configuration process is data-driven: starting from the description of how each parameter influences the window selection (Section~\ref{sec:algorithm} and Appendix~\ref{ap:tuning}), the user tunes the parameters using a representative subset of the full dataset until the algorithm produces an adequate set of windows, then applies the tuned algorithm to the full dataset. The choice of what makes an adequate set of windows remains subjective, as it depends strongly on the quality of the input model, the quality of the data, and the region of the Earth the tomographic inversion aims to constrain. We consider the algorithm to be correctly tuned when false positives (windows around undesirable features of the seismogram) are minimized, and true positives (window around desirable features) are maximized. For a given dataset, the set of tuned parameters (Table~\ref{tb:params}) and their user-defined time dependencies completely determine the window selection results, which are therefore entirely reproducible.
The desire to study regions with strong 3D variations in Earth structure requires seismologists to deal with increasingly complex seismic records, and to use methods that take advantage of full wavefield simulations. Only by using all available information will tomographic inversions produce more accurate and higher resolution images of the Earth's interior. A window selection method such as FLEXWIN is necessary in order to fully unleash the potential of recent tomographic methods -- and specifically of adjoint tomography -- to exploit information from all parts of the waveform.
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/composites_global.pdf
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Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/examples_global.pdf
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--- seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/examples_global.pdf 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/examples_global.pdf 2008-12-10 10:25:43 UTC (rev 13639)
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Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_global_data.pdf
===================================================================
(Binary files differ)
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_phase.pdf
===================================================================
(Binary files differ)
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_rejection_separation.pdf
===================================================================
(Binary files differ)
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures/fig/window_results.pdf
===================================================================
(Binary files differ)
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/figures_paper.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/figures_paper.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/figures_paper.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -9,7 +9,7 @@
\begin{tabular}{lp{0.8\linewidth}}
\hline
\multicolumn{2}{l}{Standard tuning parameters:} \\[5pt]
-$T_{0,1}$ & band-pass filter corner periods \\
+$T_{0,1}$ & bandpass filter corner periods \\
$r_{P,A}$ & signal to noise ratios for whole waveform \\
$r_0(t)$ & signal to noise ratios single windows \\
$w_E(t)$ & water level on short-term:long-term ratio \\
@@ -140,7 +140,7 @@
windows based on the prominence of the seed maximum. The local maxima
indicated by the grey arrows are too low compared to the local minima
adjacent to them. All windows that have these local maxima as their seed are
-rejected (black crosses over the window segments below the time series).
+rejected (black crosses over the window segments below the timeseries).
(d)~Shortening of long coda windows. The grey bar indicates the maximum coda
duration $c_{4b} T_0$. Note that after the rejection based on prominence represented in (c) and before shortening of long coda windows represented in (d), the algorithm rejects candidate windows based on the separation of distinct phases, a process that is illustrated in Figure~\ref{fg:separation}.
}
@@ -184,16 +184,16 @@
\begin{figure}
\center \includegraphics[width=6in]{figures/050295B.050-150/ABKT_II_LHZ_criteria.pdf}
\caption{\label{fg:criteria}
-Time dependent fit based criteria
+time-dependent fit based criteria
for the 050295B event recorded at ABKT. The time-dependence of these criteria
is given by the formulas in Appendix~\ref{ap:user_global}. The lower limit on
acceptable cross-correlation value, $\mathrm{CC}_0$ (solid line), is
0.85 for most of the duration of the seismogram; it is lowered to 0.75 during
-the approximate surface wave window defined by the group velocities 4.2\kmps\
+the approximate surface-wave window defined by the group velocities 4.2\kmps\
and 3.2\kmps, and is raised to 0.95 thereafter. The upper limit on time lag,
$\tau_0$ (dotted line), is 21~s for the whole seismogram. The upper limit on amplitude
ratio, $\Delta \ln A_0$ (dashed line), is 1.0 for most of the seismogram; it is reduced to
-1/3 of this value after the end of the surface waves.
+1/3 of this value after the end of the surface-waves.
}
\end{figure}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
@@ -222,11 +222,11 @@
are shown using light blue shading. The phases contained these windows are:
(1)~$PP$, (2)~$PS+SP$, (3)~$SS$, (4)~$SSS$, (5)~$S5$, (6)~$S6$, (7)~fundamental
mode Rayleigh wave.
-(b)~Ray paths corresponding to the body wave phases present in the data windows in~(a).
+(b)~Ray paths corresponding to the body-wave phases present in the data windows in~(a).
(c)~Window selection results for event 200808270646A from Table~\ref{tb:events} recorded
at OTAV ($0.24$\degN, $78.45$\degW, $\Delta=119$\deg, vertical component). Phases contained within selected windows:
(1)~$S_{\rm diff}$ and~$PS+SP$, (2)~$SS$, (3)~fundamental mode Rayleigh wave.
-(d)~Ray paths corresponding to the body wave phases present in the data windows in~(c).
+(d)~Ray paths corresponding to the body-wave phases present in the data windows in~(c).
}
\end{figure}
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
@@ -307,7 +307,7 @@
(b)~Results for station SHR for the period range \trange{24}{120}.
Vertical (Z), radial (R), and transverse (T) records of data (black, left column) and synthetics (red, left column), as well as the STA:LTA records (right column) used to produce the window picks.
(c)~Results for station SHR for the period range \trange{6}{30}.
-Note that the corresponding low-frequency band-passed filtered version (b) has longer record length (800~s).
+Note that the corresponding low-frequency bandpassed filtered version (b) has longer record length (800~s).
}
\end{figure}
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/flexwin_paper.pdf
===================================================================
(Binary files differ)
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/introduction.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/introduction.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/introduction.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -2,12 +2,12 @@
Seismic tomography --- the process of imaging the 3D structure of the Earth using
seismic recordings --- has been transformed by recent advances in methodology.
-Finite-frequency approaches are being used instead of ray-based approaches, and 3D reference models instead of 1D reference models.
+Finite-frequency approaches are being used instead of ray-based techniques, and 3D reference models instead of 1D reference models.
These transitions are motivated by a greater understanding of the volumetric sensitivity of
seismic measurements \citep{MarqueringEtal1999,ZhaoEtal2000,DahlenEtal2000} and by computational advances in the forward
modelling of seismic wave propagation in fully 3D media \citep{KomatitschVilotte1998,KomatitschEtal2002,CapdevilleEtal2003}.
In the past decade we have learned to calculate analytic sensitivity kernels
-in 1D media \citep[e.g.][]{LiTanimoto1993,DahlenBaig2002,DahlenZhou2006} and numeric sensitivity kernels in 3D media \citep[e.g.][]{Capdeville2005,TrompEtal2005,ZhaoEtal2005}.
+in 1D media \citep[e.g.][]{LiTanimoto1993,DahlenBaig2002,DahlenZhou2006} and numeric sensitivity kernels in 3D media \citep[e.g.][]{Capdeville2005,TrompEtal2005,ZhaoEtal2005,LiuTromp2006,LiuTromp2008}.
The analytic kernels have been taken up rapidly by tomographers, and used to
produce new 3D Earth models \citep[e.g.][]{MontelliEtal2004a,ZhouEtal2006}. The numeric kernels have
opened up the possibility of `3D-3D' tomography, i.e.~seismic tomography based upon a 3D reference model, 3D numerical simulations of the seismic wavefield, and finite-frequency sensitivity kernels \citep{TrompEtal2005,ChenEtal2007b}.
@@ -15,10 +15,10 @@
It is common practice in tomography to work only with certain subsets of the
available seismic data. The choices made in selecting these subsets are
inextricably linked to the assumptions made in the tomographic method. For example, ray-based
-travel-time tomography deals
-only with high-frequency body wave arrivals, while great-circle
+traveltime tomography deals
+only with high-frequency body-wave arrivals, while great-circle
surface-wave tomography must satisfy the path-integral approximation,
-and only considers surface waves that present no evidence of multipathing.
+and only considers surface-waves that present no evidence of multipathing.
In both these examples, a large proportion of the information contained within the seismograms
%goes to waste. CHT
is unused.
@@ -32,7 +32,7 @@
As data selection strategies for tomography depend so closely on the tomographic technique, there are nearly as many such strategies as there are tomographic methods. Furthermore, many of these strategies have been automated in some way, as larger and larger volumes of data have become available.
% CHT cut following sentence
%We shall not try to be exhaustive in the following short presentation of currently available data selection methods, but shall limit our discussion to a few representative examples.
-Body wave studies that have moved away from using manual travel-time picks or catalog arrival times generally pick windows around specific arrivals defined by predicted arrival times, and include automated tests on arrival time separation and/or the fit of observed to synthetic pulses to reject inadequate data \cite[e.g.][]{RitsemaVanHeijst2002,LawrenceShearer2008}. Partial automation of the \cite{vanDecarCrosson1990} multi-channel cross-correlation method has led to efficient methods for obtaining highly accurate travel-time \citep{SiglochNolet2006,HouserEtal2008} and even attenuation \citep{LawrenceEtal2006} measurements. In the surface wave community, there has been much work done to automate methods for extracting dispersion characteristics of fundamental mode \citep{TrampertWoodhouse1995, LaskeMasters1996, EkstromEtal1997, LevshinRitzwoller2001} and higher mode \citep{vanHeijstWoodhouse1997, Debayle1999, YoshizawaKennett2002b, BeuclerEtal2003, LebedevEtal2005, VisserEtal2007} surface waves. Recently, \cite{PanningRomanowicz2006} have described an algorithm to semi-automatically pick body and surface wavepackets based on the predicted traveltimes of several phases.
+body-wave studies that have moved away from using manual traveltime picks or catalog arrival times generally pick windows around specific seismic phases defined by predicted traveltimes, and include automated tests on arrival time separation and/or the fit of observed to synthetic waveforms to reject inadequate data \cite[e.g.][]{RitsemaVanHeijst2002,LawrenceShearer2008}. Partial automation of the \cite{vanDecarCrosson1990} multi-channel cross-correlation method has led to efficient methods for obtaining highly accurate traveltime \citep{SiglochNolet2006,HouserEtal2008} and even attenuation \citep{LawrenceEtal2006} measurements. In the surface-wave community, there has been much work done to automate methods for extracting dispersion characteristics of fundamental mode \citep{TrampertWoodhouse1995, LaskeMasters1996, EkstromEtal1997, LevshinRitzwoller2001} and higher mode \citep{vanHeijstWoodhouse1997, Debayle1999, YoshizawaKennett2002b, BeuclerEtal2003, LebedevEtal2005, VisserEtal2007} surface-waves. Recently, \cite{PanningRomanowicz2006} have described an algorithm to semi-automatically pick body and surface-wavepackets based on the predicted traveltimes of several phases.
%{\bf The automated data selection method we present in this paper goes further than that of \cite{PanningRomanowicz2006}, as it is not tied to arrival time predictions of known phases.}
%{\bf CHT modified version:}
@@ -43,17 +43,17 @@
interaction between the wavefield used to generate the synthetic seismograms (the
direct wavefield) and an adjoint wavefield that obeys the same wave equation
as the direct wavefield, but with a source term which is derived from the
-misfit measurements. The computational cost of such kernel computations for use in seismic tomography depends only on the number of events, and not on the number of receivers nor on the number of measurements made. It is therefore to our advantage to make the greatest number of measurements on each seismogram.
+misfit measurements. The computational cost of such kernel computations for use in seismic tomography depends only on the number of events, and not on the number of receivers nor on the number of measurements. It is therefore to our advantage to make the greatest number of measurements on each seismogram.
The adjoint kernel calculation procedure allows us to measure and use for
tomographic inversion almost any part of the seismic signal. We do not
need to identify specific seismic phases, as the kernel will take care of
-defining the relevant sensitivities. However, there is nothing in the adjoint method itself that prevents us from constructing an adjoint kernel from noise-dominated data, and thereby polluting our inversion.
+defining the relevant sensitivities. However, there is nothing in the adjoint method itself that prevents us from constructing an adjoint kernel from noise-dominated data, thereby polluting our inversion.
An appropriate data selection strategy for adjoint tomography should therefore define measurement time windows that cover as much of a given seismogram as possible, whilst avoiding portions of the waveform that are dominated by noise.
From a signal processing point of view, the simplest way to avoid serious
contamination by noise is to select and measure strong signals, which in
seismology correspond to seismic arrivals.
-Our strategy is therefore to select time windows on the synthetic seismogram within which the waveform contains a distinct energy arrival, then require an adequate correspondence between observed and synthetic waveforms within these windows.
+Our strategy is therefore to select time windows on the synthetic seismogram within which the waveform contains a distinct energy arrival, then require an adequate correspondence between observed and synthetic waveforms within these windows. traveltime
This selection paradigm is general, and can be applied to synthetic seismograms regardless of how they have been obtained.
It is clear, however, that a synthetic seismogram obtained by 3D propagation through a good 3D Earth model will provide a better fit to the observed seismogram over a greater proportion of its length than will be the case for a more approximate synthetic seismogram.
@@ -61,12 +61,12 @@
associated with distinct energy arrivals, we need to analyse the character of the synthetic waveform itself. This analysis is similar to that used on observed waveforms
in automated phase detection algorithms for the routine location of
earthquakes.
-In designing our time-window selection algorithm, we have taken a tool used in this detection process --- the long-term / short-term average ratio --- and applied it to the definition of time windows around distinct seismic phases.
+In designing our time-window selection algorithm, we have taken a tool used in this detection process --- the short-term average / long-term average ratio --- and applied it to the definition of time windows around distinct seismic phases.
The choices made in time-window selection for tomography are
interconnected with all aspects of the tomographic inversion process,
from the waveform simulation method (direct problem), through the choice of
measurement method, to the method
-used to obtain sensitivity kernels, and that used for the inversion itself. One of the major difficulties in defining a general data selection strategy is the great range of possible choices open to the tomographer. We have designed a configurable data selection process that can be adapted to different tomographic scenarios by tuning a handful of parameters (see Table~\ref{tb:params}). Although we have designed our algorithm for use in adjoint tomography, its inherent flexibility should make it useful in many data-selection applications.
+used to obtain sensitivity kernels, and the inversion method itself. One of the major difficulties in defining a general data selection strategy is the great range of possible choices open to the tomographer. We have designed a configurable data selection process that can be adapted to different tomographic scenarios by tuning a handful of parameters (see Table~\ref{tb:params}). Although we have designed our algorithm for use in adjoint tomography, its inherent flexibility should make it useful in many data-selection applications.
We have successfully applied our windowing algorithm, the details of which are described in Section~\ref{sec:algorithm}, to diverse seismological scenarios: local and near regional tomography in Southern California, regional subduction-zone tomography in Japan, and global tomography. We present examples from each of these scenarios in Section~\ref{sec:results}, and we discuss the use of the algorithm in the context of tomography in Section~\ref{sec:discuss}.
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/method.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/method.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/method.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -16,23 +16,23 @@
seismograms; {\em \stge:} resolution of preliminary window overlaps. The parameters that permit tuning of the
window selection towards a specific tomographic scenario are all contained in a
simple parameter file (see Table~\ref{tb:params}). More complexity and finer
-tuning can be obtained by making some of these parameters time dependent via user defined functions that can depend on the source parameters (e.g. event location or depth).
+tuning can be obtained by making some of these parameters time-dependent via user defined functions that can depend on the source parameters (e.g. event location or depth).
%----------------------
\subsection{\stga\ \label{sec:stageA}}
The purpose of this stage is to pre-process input seismograms, to reject
-noisy records, and to set up a secondary waveform (the short-term / long-term average ratio) derived from the envelope of the synthetic seismogram. This STA:LTA waveform will be used later to define preliminary
+noisy records, and to set up a secondary waveform (the short-term average / long-term average ratio) derived from the envelope of the synthetic seismogram. This STA:LTA waveform will be used later to define preliminary
measurement windows.
%----------------------
We apply minimal and identical pre-processing to both observed and synthetic
-seismograms: removal of any linear trend, tapering, and band-pass filtering with a non-causal Butterworth
+seismograms: removal of any linear trend, tapering, and bandpass filtering with a non-causal Butterworth
filter, whose
short and long period corners we denote by $T_0$ and $T_1$ respectively.
Values of these corner periods should reflect the information content of the data,
-the quality of the Earth model, and the accuracy of the simulation used to generate the synthetic seismogram.
+the quality of the Earth model, and the accuracy of the simulation used to generate the synthetic seismograms.
All further references to ``seismograms'' in this paper will refer to these filtered waveforms.
%----------------------
@@ -58,7 +58,7 @@
Detection and identification of seismic phase arrivals is routinely performed by automated
earthquake location algorithms \citep[e.g.][]{Allen1982, EarleShearer1994, AsterRowe2000, BaiKennett2000, SleemanVanEck2003}. We have taken a tool used in most implementations of the
-automated detection process --- the short-term long-term average ratio \citep[STA:LTA, e.g.][]{WithersEtal1998,BaiKennett2001}
+automated detection process --- the short-term average long-term average ratio \citep[e.g.][]{WithersEtal1998,BaiKennett2001}
--- and adapted it to the task of defining time windows around seismic phases.
Given a synthetic seismogram $s(t)$, we derive an
STA:LTA timeseries using an iterative algorithm applied to the envelope of the synthetic.
@@ -68,7 +68,7 @@
e(t) = | s(t) + i \mathcal{H}[s(t)] |.
\end{equation}
In order to create the STA:LTA waveform $E(t)$, we discretize the envelope time
-series with timestep $\delta t$, calculate its short term average
+series with timestep $\Delta t$, calculate its short term average
$S(t_i)$ and its long term average $L(t_i)$ recursively
\begin{align}
S(t_i) & = C_S \; S(t_{i-1}) + e(t_i) , \label{eq:sta}\\
@@ -78,17 +78,17 @@
$E(t_i) = S(t_i)/L(t_i)$.
The constants $C_S$ and $C_L$ determine the decay of the relative
weighting of earlier parts of the signal in the calculation of the current
-average. This decay is necessarily longer for the long term average than
-for the short term average, implying that $C_S < C_L < 1$. The choice of these
+average. This decay is necessarily longer for the long-term average than
+for the short-term average, implying that $C_S < C_L < 1$. The choice of these
constants determines the sensitivity of the STA:LTA timeseries.
\citet{BaiKennett2001} used a similar timeseries to
-analyse the character of broad-band waveforms, and allowed the constants
+analyse the character of broadband waveforms, and allowed the constants
$C_S$ and $C_L$ to depend on the dominant period of the waveform under
analysis. We have followed their lead in setting
\begin{equation}
-C_S = 10^{- \delta t / T_0} \qquad {\rm and} \qquad C_L = 10^{-\delta t / 12 T_0}, \label{eq:Cs_Cl}
+C_S = 10^{- \Delta t / T_0} \qquad {\rm and} \qquad C_L = 10^{-\Delta t / 12 T_0}, \label{eq:Cs_Cl}
\end{equation}
-where the use of $T_0$, the low-pass corner period of our band-pass filter,
+where the use of $T_0$, the low-pass corner period of our bandpass filter,
substitutes that of the dominant period.
@@ -132,7 +132,7 @@
and subsequently reject the unacceptable ones, than to consider combining
small, single-maximum windows into larger ones.
-We start by defining a water level on $E(t)$ via the time dependent parameter
+We start by defining a water level on $E(t)$ via the time-dependent parameter
$w_E(t)$ in Table~\ref{tb:params}.
All local maxima that lie above $w_E(t)$ are considered acceptable,
and are used for the creation of candidate time windows.
@@ -148,7 +148,7 @@
information about the earthquake source and the receiver, and also
remain unchanged once the system has been tuned.
For the example in Figure~\ref{fg:stalta}, we have required the water level
-$w_E(t)$ to double after the end of the surface wave arrivals (as defined by
+$w_E(t)$ to double after the end of the surface-wave arrivals (as defined by
the epicentral distance and a group velocity of $3.2$~\kmps) so as to avoid
creating time windows after $R1$.
@@ -184,7 +184,7 @@
Firstly, we reject all windows that contain internal local minima of $E(t)$
whose amplitude is less than $c_0 w_E(t)$. We have seen above that local
minima of $E(t)$ tend to lie on the transitions between seismic phases. By
-rejecting windows that span deep local minima, we are in fact forcing partition
+rejecting windows that span deep local minima, we are in fact forcing partitioning
of unequivocally distinct seismic phases into separate time windows (see Figure~\ref{fg:win_composite}b).
Secondly, we reject windows whose length is less than $c_1 T_0$. By
rejecting short windows, we are requiring that time windows be long enough to
@@ -235,16 +235,16 @@
$c_{4b} T_0$ after their last local maximum (see Figure~\ref{fg:win_composite}d).
Figures~\ref{fg:win_composite} and~\ref{fg:separation} illustrate the shape-based
-rejection procedure (\stgc) on a schematic $E(t)$ time series. Each
+rejection procedure (\stgc) on a schematic $E(t)$ timeseries. Each
successive criterion reduces the number of acceptable candidate windows. A
-similar reduction occurs when this procedure is applied to real $E(t)$ time series, as shown
+similar reduction occurs when this procedure is applied to real $E(t)$ timeseries, as shown
by the upper portion of Figure~\ref{fg:win_rej_data}.
\subsection{\stgd\ \label{sec:stageD}}
%{\bf User parameters: $\mathrm{CC}_0(t)$, $\Delta\tau_0(t)$, $\Delta\ln{A}_0(t)$}
After having greatly reduced the number of candidate windows by rejection based
-on the shape of the STA:LTA time series $E(t)$, we are now left with a set of
+on the shape of the STA:LTA timeseries $E(t)$, we are now left with a set of
windows that contain well-developed seismic phases or
groups of phases on the synthetic seismogram.
The next stage is to evaluate the degree of similarity between the observed and
@@ -310,7 +310,7 @@
quantities are the parameters $r_0(t)$, $\mathrm{CC}_0(t)$, $\Delta \tau_{\rm ref}$, $\Delta
\tau_0(t)$, $\Delta \ln A_{\rm ref}$ and $\Delta \ln A_0(t)$ in Table~\ref{tb:params}.
As for the STA:LTA water level $w_E(t)$ used above, the functional forms of
-the time dependent parameters are defined by the user, and can depend on source and receiver
+the time-dependent parameters are defined by the user, and can depend on source and receiver
parameters such as epicentral distance and earthquake depth.
Examples of functional forms for these parameters can be found in Appendix~\ref{ap:user_fn}.
Figure~\ref{fg:criteria} shows the time
Modified: seismo/3D/ADJOINT_TOMO/flexwin/latex/results.tex
===================================================================
--- seismo/3D/ADJOINT_TOMO/flexwin/latex/results.tex 2008-12-10 09:13:34 UTC (rev 13638)
+++ seismo/3D/ADJOINT_TOMO/flexwin/latex/results.tex 2008-12-10 10:25:43 UTC (rev 13639)
@@ -4,18 +4,18 @@
applied to real data. These examples illustrate the robustness and flexibility of the
algorithm. We have applied the algorithm to three
tomographic scenarios, with very different geographical extents and distinct period ranges:
-a long-period global tomography (\trange{50}{150}),
-a regional tomography of the Japan subduction zone, down to 700~km (\trange{6}{120}), and
-a regional tomography of southern California, down to 60~km (\trange{2}{40}).
+long-period global tomography (\trange{50}{150}),
+regional tomography of the Japan subduction zone, down to 700~km (\trange{6}{120}), and
+regional tomography of southern California, down to 60~km (\trange{2}{40}).
For each of these scenarios, we compare
observed seismograms to spectral-element synthetics, using our
-algorithm to select time windows on the pairs of time series.
+algorithm to select time windows on the pairs of timeseries.
The windowing algorithm
itself has little prior knowledge of seismology, other than in the most general
terms: it considers a seismogram to be a succession of seismic phases indicated
by changes in amplitude and frequency of the signal with time; it is based upon
-the idea that the short term to long term average ratio STA:LTA is a good
+the idea that the short-term to long-term average ratio STA:LTA is a good
indicator of the arrival of such phases;
it has a notion of the characteristics of an optimal set of data windows.
All other prior information --- the frequency range to be considered, the
@@ -42,7 +42,7 @@
CRUST2.0 specifies a
seven-layer crustal seismic velocity and density profile for each cell on a
2\deg\ grid. The S20RTS+CRUST2.0 combination produces synthetics that are a
-good match to observed seismograms for periods longer than 25~s. For our
+good match to observed seismograms for periods longer than \trange{35}{40}. For our
examples, we shall be working in the period range \trange{50}{150}.
Here we discuss windowing results for shadow-zone seismograms of four earthquakes listed
@@ -70,14 +70,14 @@
timeseries $E(t)$ and in the seismograms themselves, and that the window limits
also seem to be sensibly placed. These windows were selected according to the
purely signal processing algorithm described in the previous section, which has no
-knowledge of Earth structure or of seismic phases and their travel-time curves.
+knowledge of Earth structure or of seismic phases and their traveltime curves.
In order to demonstrate the ability of such an Earth-blind algorithm to set
windows around actual seismic phases, we have identified the
seismic arrivals contained within the chosen data windows, using standard
-PREM-based travel-time curves. We have found that most of the features within
+PREM-based traveltime curves. We have found that most of the features within
the windows in Figures~\ref{fg:res_abkt}a,c and~\ref{fg:examples}a,c correspond
to known seismic phases, which are listed in the
-corresponding figure captions. We have also traced the body wave ray paths
+corresponding figure captions. We have also traced the body-wave ray paths
corresponding to these phases and show them in Figures~\ref{fg:res_abkt}b,d and~\ref{fg:examples}b,d;
these ray path plots serve to illustrate the considerable
amount of information contained in a single seismogram, even a long period
@@ -122,7 +122,7 @@
seismograms, seeking to avoid the acceptance of unreasonable candidate windows,
and to minimize the rejection of acceptable ones.
-A further appreciation of the windowing results is given by event based
+A further appreciation of the windowing results is given by event-based
summaries such as those in Figure~\ref{fg:composites}, which show at a glance
the geographical path distribution of records containing acceptable windows,
the distribution of $\mathrm{CC}$, $\Delta\tau$ and $\Delta\ln A$ values within the
@@ -168,18 +168,18 @@
mechanisms are the centroid-moment tensor (CMT) solutions.
We used a total of 818 stations from three different networks
(GSN, F-net and Hi-net): the 119 stations of the GSN and F-net
-provide broad-band records,
+provide broadband records,
whereas the 699 Hi-net stations provide only high-frequency records.
We use the one-chunk version of spectral-element code to calculate
synthetic seismograms accurate at periods of $\sim$6~s and
longer \citep{ChenEtal2007}, and present results for two period ranges:
-\trange{6}{30}, using all the records, and \trange{24}{120}, using the broad-band records only.
+\trange{6}{30}, using all the records, and \trange{24}{120}, using the broadband records only.
-Figures~\ref{fg:KIS_BO_091502B} and \ref{fg:SHR_BO_200511211536A} show windowing results for two events at two different depths (Table~\ref{tb:events}): 091502B, 589.4~km deep, northeastern China; 200511211536A, 155~km deep, Kyushu, Japan. We have tuned the windowing algorithm using different sets of parameters for the two period ranges (see Table~\ref{tb:example_params}). In the period range \trange{24}{120}, the water level is raised after the surface-wave arrivals to exclude the later arrivals that are not sensitive to upper mantle structure. In the period range \trange{6}{30}, the water level is raised after the $S$-wave arrivals to exclude the surface waves, as the current crustal model is not detailed enough to predict the short-period surface waves.
+Figures~\ref{fg:KIS_BO_091502B} and \ref{fg:SHR_BO_200511211536A} show windowing results for two events at two different depths (Table~\ref{tb:events}): 091502B, 589.4~km deep, northeastern China; 200511211536A, 155~km deep, Kyushu, Japan. We have tuned the windowing algorithm using different sets of parameters for the two period ranges (see Table~\ref{tb:example_params}). In the period range \trange{24}{120}, the water level is raised after the surface-wave arrivals to exclude the later arrivals that are not sensitive to upper mantle structure. In the period range \trange{6}{30}, the water level is raised after the $S$-wave arrivals to exclude the surface-waves, as the current crustal model is not detailed enough to predict the short-period surface-waves.
-%Figures~\ref{fg:ERM_II_051502B}, \ref{fg:KIS_BO_091502B} and \ref{fg:SHR_BO_200511211536A} show windowing results for three events at different depths (Table~\ref{tb:events}): 051502B, 22.4~km deep, Taiwan; 091502B, 589.4~km deep, northeastern China; 200511211536A, 155~km deep, Kyushu, Japan. We have tuned the windowing algorithm using different sets of parameters for the two period ranges (see Table~\ref{tb:example_params}). In the period range \trange{24}{120}, the water level is raised after the surface-wave arrivals to exclude the later arrivals that are not sensitive to upper mantle structure. In the period range \trange{6}{30}, the water level is raised after the $S$-wave arrivals to exclude the surface waves, as the current crustal model is not detailed enough to predict the short-period surface waves.
+%Figures~\ref{fg:ERM_II_051502B}, \ref{fg:KIS_BO_091502B} and \ref{fg:SHR_BO_200511211536A} show windowing results for three events at different depths (Table~\ref{tb:events}): 051502B, 22.4~km deep, Taiwan; 091502B, 589.4~km deep, northeastern China; 200511211536A, 155~km deep, Kyushu, Japan. We have tuned the windowing algorithm using different sets of parameters for the two period ranges (see Table~\ref{tb:example_params}). In the period range \trange{24}{120}, the water level is raised after the surface-wave arrivals to exclude the later arrivals that are not sensitive to upper mantle structure. In the period range \trange{6}{30}, the water level is raised after the $S$-wave arrivals to exclude the surface-waves, as the current crustal model is not detailed enough to predict the short-period surface-waves.
-%For the shallow event beneath Taiwan recorded at station ERM (Figure~\ref{fg:ERM_II_051502B}), the observed and synthetic seismograms in \trange{24}{120} are similar in shape, and the algorithm picks not only the long-period $P$- and $S$-wave arrivals, but also the Rayleigh-wave on the vertical and radial components and the Love-wave on the transverse component (Figure~\ref{fg:ERM_II_051502B}b). In the short-period range (\trange{6}{30}), the synthetics are a poorer fit to the data than in the long-period range (\trange{24}{120}). The synthetics capture only the major $P$-wave arrival on the vertical component (Figure~\ref{fg:ERM_II_051502B}c), which is also the only arrival picked by the windowing algorithm. As the depth sensitivity of surface waves is frequency dependent, the good fits at long periods (\trange{24}{120}) indicate that the starting model structure below the Moho is adequate for tomography.
+%For the shallow event beneath Taiwan recorded at station ERM (Figure~\ref{fg:ERM_II_051502B}), the observed and synthetic seismograms in \trange{24}{120} are similar in shape, and the algorithm picks not only the long-period $P$- and $S$-wave arrivals, but also the Rayleigh-wave on the vertical and radial components and the Love-wave on the transverse component (Figure~\ref{fg:ERM_II_051502B}b). In the short-period range (\trange{6}{30}), the synthetics are a poorer fit to the data than in the long-period range (\trange{24}{120}). The synthetics capture only the major $P$-wave arrival on the vertical component (Figure~\ref{fg:ERM_II_051502B}c), which is also the only arrival picked by the windowing algorithm. As the depth sensitivity of surface-waves is frequency dependent, the good fits at long periods (\trange{24}{120}) indicate that the starting model structure below the Moho is adequate for tomography.
Figure~\ref{fg:KIS_BO_091502B} shows an example of window picks for a deep event
beneath northeastern China (091502B) recorded at station KIS.
@@ -210,9 +210,9 @@
On the short-period window record sections, the windows picked by the algorithm form two main branches
that correspond to $P$ and $S$ arrivals. Some $P$ arrivals are visible even on the transverse component (Figure~\ref{fg:200511211536A_T06_rs}g).
The number and width of windows for each trace varies with epicentral distance.
-On the vertical and radial component
-window record sections (Figure~\ref{fg:200511211536A_T06_rs}ef),
-beyond a distance of 14\deg\ and after the $P$-arrival branch ,
+On the vertical and radial components
+(Figure~\ref{fg:200511211536A_T06_rs}ef),
+beyond a distance of 14\deg\ and after the $P$-arrival branch,
there are two small branches corresponding to $pP$ and $sPn$, while
after the $S$-arrival branch there is another branch
corresponding to $sS$. The summary plot for the \trange{24}{120} period range shows a single branch of windows on the vertical component, that splits up into separate $P$- and $S$-wave packets at distances greater than 15\deg. The same split is visible on the radial component, but occurs earlier (around 10\deg), while the transverse component windows form a single branch containing the merged $S+sS$ arrivals.
@@ -271,8 +271,9 @@
We test the windowing code using three period ranges: \trange{6}{30}, \trange{3}{30}, and \trange{2}{30}. The parameters we use for the windowing code are listed in Table~\ref{tb:example_params}. Figures~\ref{fg:socal_CLC} and~\ref{fg:socal_FMP} show examples of the output from the windowing algorithm for event 9818433 listed in Table~\ref{tb:events} recorded at two different stations, while Figure~\ref{fg:socal_rs_T06} shows a summary plot for event 9983429 in the \trange{6}{30} period range.
-The windowing algorithm tends to identify five windows on each set of three-component longer-period seismograms (Figures~\ref{fg:socal_CLC} and~\ref{fg:socal_rs_T06}): on the vertical and radial components the first window corresponds to the body-wave arrival and the second to the Rayleigh wave, while windows on the transverse component capture the Love wave.
-The shorter-period synthetic seismograms do not agree well with the observed seismograms, especially in the later part of the signal, leading to fewer picked windows. In Figure~\ref{fg:socal_CLC}c, only three windows are selected by the algorithm: the P arrival recorded on the radial component, the S arrival on the transverse component, and the Love-wave arrival on the transverse component. The P arrival (PmP or Pn) in fact appears on all three components on both data and synthetics. On the vertical component it is rejected because the cross-correlation value within the time window did not exceed the specified minimum value of 0.85 (Table~\ref{tb:example_params}). On the transverse component it does not have a large enough signal-to-noise ratio to be picked, but it is evident as a small peak at 36~s in the STA:LTA curve, and more conspicuous when zooming into the synthetics and data. The presence of the P arrival on the transverse component highlights the possibility of measuring subtle phases that may be present in 3D synthetics.
+The windowing algorithm tends to identify five windows on each set of three-component \trange{6}{30} seismograms (Figures~\ref{fg:socal_CLC} and~\ref{fg:socal_rs_T06}): on the vertical and radial components the first window corresponds to the body-wave arrival and the second to the Rayleigh wave, while windows on the transverse component capture the Love wave.
+The \trange{2}{30}
+ synthetic seismograms do not agree well with the observed seismograms, especially in the later part of the signal, leading to fewer picked windows. In Figure~\ref{fg:socal_CLC}c, only three windows are selected by the algorithm: the $P$ arrival recorded on the radial component, the $S$ arrival on the transverse component, and the Love-wave arrival on the transverse component. The $P$ arrival ($PmP$ or $Pn$) in fact appears on all three components on both data and synthetics. On the vertical component it is rejected because the cross-correlation value within the time window did not exceed the specified minimum value of 0.85 (Table~\ref{tb:example_params}). On the transverse component it does not have a large enough signal-to-noise ratio to be picked, but it is evident as a small peak at 36~s in the STA:LTA curve, and more conspicuous when zooming into the synthetics and data. The presence of the $P$ arrival on the transverse component highlights the possibility of measuring subtle phases that may be present in 3D synthetics.
Figure~\ref{fg:socal_FMP} shows results for the same event as Figure~\ref{fg:socal_CLC}, but for a different station, FMP, situated 52~km from the event and within the Los Angeles basin. Comparison of the two figures highlights the characteristic resonance caused by the thick sediments within the basin. This resonance is beautifully captured by the transverse component synthetics (Figure~\ref{fg:socal_FMP}b, record T), thanks to the inclusion of the basin in the model \citep{KomatitschEtal2004}. In order to pick such long time windows with substantial frequency-dependent measurement differences, we are forced to lower the minimum cross-correlation value $\mathrm{CC}_0$ for the entire dataset (0.71 in Table~\ref{tb:example_params}) and increase $c_{4b}$ to capture the slow decay in the STA:LTA curves (Figure~\ref{fg:socal_FMP}b, record T). It is striking that although these arrivals look nothing like the energy packets typical for the global case, the windowing algorithm is still able to determine the proper start and end times for the windows. In Figure~\ref{fg:socal_FMP}c the windowing algorithm selects three short-period body-wave time windows with superb agreement between data and synthetics.
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