[cig-commits] commit: Fixed order of figures. Add placeholder for sieve figure.

Mercurial hg at geodynamics.org
Tue Aug 28 14:12:28 PDT 2012


changeset:   144:14d72d5e0e73
tag:         tip
user:        Brad Aagaard <baagaard at usgs.gov>
date:        Tue Aug 28 14:12:24 2012 -0700
files:       faultRup.tex response_usgs.tex
description:
Fixed order of figures. Add placeholder for sieve figure.


diff -r 1adca2e8e201 -r 14d72d5e0e73 faultRup.tex
--- a/faultRup.tex	Tue Aug 28 13:18:04 2012 -0700
+++ b/faultRup.tex	Tue Aug 28 14:12:24 2012 -0700
@@ -699,9 +699,9 @@ support \citep{Knepley:Karpeev:2009}.
 
 The Sieve application programming interface (API) for mesh
 representation and manipulation is based upon a direct acyclic graph
-representation of the \textit{covering} relation in a mesh. \brad{ADD
-  REFERENCE TO NEW FIGURE HERE} For example, faces cover cells, edges
-cover faces, and points cover edges. By focusing on the key
+representation of the \textit{covering} relation in a mesh,
+illustrated in Figure~\ref{fig:sieve}. For example, faces cover cells,
+edges cover faces, and points cover edges. By focusing on the key
 topological relations, the interface can be both concise and quite
 general. Using this generic API, PyLith is able to support one, two,
 and three dimensional meshes, with simplicial, hex, and even prismatic
@@ -1598,6 +1598,35 @@ rupture propagation.
   \label{fig:domain:decomposition}
 \end{figure}
 
+\clearpage
+\begin{figure}
+  %\noindent\includegraphics{figs/sieve}
+  \brad{ADD FIGURE HERE}
+  \caption{Examples of a direct acyclic graph representation of the
+    covering relation in some 2-D and 3-D finite-element meshes.}
+  \label{fig:sieve}
+\end{figure}
+
+\begin{figure*}[h]
+  \noindent\includegraphics{figs/cohesivecell}
+  \caption{Construction of cohesive cells for a fault. (a) Original
+    mesh with fault normal and fault vertices identified. (b) For each
+    vertex on the fault, introduce a vertex on the positive side of
+    the fault $S_{f^+}$ and a vertex corresponding to the Lagrange
+    multiplier constraint between the pair of vertices on the positive
+    and negative sides of the fault. (c) Identify cells with faces on
+    the fault. Use the orientation of each face to identify cells on
+    the positive and negative sides of the fault. Replace vertices in
+    cells on the positive side of the fault with the newly created
+    vertices. (d) Classify remaining cells with vertices on the fault
+    using breadth-first search, and replace original vertices in cells
+    on positive side of the fault with newly created
+    vertices. Construct cohesive cells with zero volume from the
+    vertices on the positive side of the fault, negative side of the
+    fault, and Lagrange multiplier constraints.}
+  \label{fig:cohesive:cell}
+\end{figure*}
+
 \begin{figure}
   \noindent\includegraphics{figs/solvertest_geometry}
   \caption{Geometry of problem used in quasi-static performance
@@ -1714,27 +1743,6 @@ rupture propagation.
     with a resolution of 100 m on the fault.}
   \label{fig:tpv13-2d:stress:slip}
 \end{figure}
-
-\begin{figure*}[h]
-  \noindent\includegraphics{figs/cohesivecell}
-  \caption{Construction of cohesive cells for a fault. (a) Original
-    mesh with fault normal and fault vertices identified. (b) For each
-    vertex on the fault, introduce a vertex on the positive side of
-    the fault $S_{f^+}$ and a vertex corresponding to the Lagrange
-    multiplier constraint between the pair of vertices on the positive
-    and negative sides of the fault. (c) Identify cells with faces on
-    the fault. Use the orientation of each face to identify cells on
-    the positive and negative sides of the fault. Replace vertices in
-    cells on the positive side of the fault with the newly created
-    vertices. (d) Classify remaining cells with vertices on the fault
-    using breadth-first search, and replace original vertices in cells
-    on positive side of the fault with newly created
-    vertices. Construct cohesive cells with zero volume from the
-    vertices on the positive side of the fault, negative side of the
-    fault, and Lagrange multiplier constraints.}
-  \label{fig:cohesive:cell}
-\end{figure*}
-
 
 \begin{figure*}[h]
   \noindent\includegraphics{figs/tpv13-2d_sliprate}
diff -r 1adca2e8e201 -r 14d72d5e0e73 response_usgs.tex
--- a/response_usgs.tex	Tue Aug 28 13:18:04 2012 -0700
+++ b/response_usgs.tex	Tue Aug 28 14:12:24 2012 -0700
@@ -159,8 +159,7 @@
   Figure numbering – in the text, Figure 10 appears right after Figure 1, and Figure 11 appears
   right after Figure 9. Please check the figure numbering order.
 }{%
-  Figure ordering is limited by the AGU LaTeX template and how it
-  treats single and double column figures.
+  Fixed order of figures.
 }%
 
 \comment{%
@@ -226,8 +225,7 @@
 \comment{%
   Figure 10 is referenced before Figures 2-9.
 }{%
-  Figure ordering is limited by the AGU LaTeX template and how it
-  treats single and double column figures.  
+  Fixed order of figures.
 }%
 
 \comment{%



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