[cig-commits] commit: Reverting back equation, description to latex format.
Mercurial
hg at geodynamics.org
Tue Mar 23 10:35:17 PDT 2010
changeset: 592:09dd79668614
branch: 1.4.x
tag: 1.4.0
parent: 585:56334edd7a54
user: JericoRevote
date: Tue Feb 02 14:45:53 2010 +1100
files: Mesh/src/linearSpaceAdaptor.meta Shape/src/BelowCosinePlane.meta Shape/src/Superellipsoid.meta
description:
Reverting back equation, description to latex format.
diff -r 56334edd7a54 -r 09dd79668614 Mesh/src/linearSpaceAdaptor.meta
--- a/Mesh/src/linearSpaceAdaptor.meta Wed Jan 20 12:28:57 2010 +1100
+++ b/Mesh/src/linearSpaceAdaptor.meta Tue Feb 02 14:45:53 2010 +1100
@@ -13,7 +13,7 @@
<param name="Parent">MeshAdaptor</param>
<param name="Reference">...</param>
<param name="Summary">Changes the mesh nodes location.</param>
-<param name="Description"> This adaptos takes a regular mesh and allows to change the position of the nodes without changing the connectivity of the elements. The node location is changed using a mapping function. There are two or three independent mapping functions $F_i$ one for each axis. The mapping function is defined as $F: [0,1]\rightarrow[0,1]$ and is described in the input xml by a series of linear segments. The function must be strictly increasing. \\Note 1: the mesh must be flagged as not regular (see example below).\\Note 2: optionally you can change the initial particle layout to have the same number of particles per element (see example below).\\Note 3: the mapping functions are defined by a series of points. The first point (0,0) is always implicit. The last point (1,1) must be present.</param>
+<param name="Description"> This adaptos takes a regular mesh and allows to change the position of the nodes without changing the connectivity of the elements. The node location is changed using a mapping function. There are two or three independent mapping functions $F_i$ one for each axis. The mapping function is defined as $F: [0,1]\rightarrow[0,1]$ and is described in the input xml by a series of linear segments. The function must be strictly increasing. \Note 1: the mesh must be flagged as not regular (see example below).\Note 2: optionally you can change the initial particle layout to have the same number of particles per element (see example below).\Note 3: the mapping functions are defined by a series of points. The first point (0,0) is always implicit. The last point (1,1) must be present.</param>
<list name="Params">
</list>
diff -r 56334edd7a54 -r 09dd79668614 Shape/src/BelowCosinePlane.meta
--- a/Shape/src/BelowCosinePlane.meta Wed Jan 20 12:28:57 2010 +1100
+++ b/Shape/src/BelowCosinePlane.meta Tue Feb 02 14:45:53 2010 +1100
@@ -14,7 +14,7 @@
<param name="Reference">...</param>
<param name="Summary">...</param>
<param name="Description">Defines a cosine shape, with the region less than the function included</param>
- <param name="Equation">$y \\leq a_0 + b_0sin( (2\\pi/T) x + \\phi)$ </param>
+ <param name="Equation">$y \leq a_0 + b_0sin( (2\pi/T) x + \phi)$ </param>
<!--Now the interesting stuff-->
@@ -35,7 +35,7 @@
<param name="Name">phase</param>
<param name="Type">Double</param>
<param name="Default">0.0</param>
- <param name="Description">$ \\phi $ in the equation</param>
+ <param name="Description">$ \phi $ in the equation</param>
</struct>
</list>
diff -r 56334edd7a54 -r 09dd79668614 Shape/src/Superellipsoid.meta
--- a/Shape/src/Superellipsoid.meta Wed Jan 20 12:28:57 2010 +1100
+++ b/Shape/src/Superellipsoid.meta Tue Feb 02 14:45:53 2010 +1100
@@ -14,7 +14,7 @@
<param name="Reference">...</param>
<param name="Summary">...</param>
<param name="Description">This creates a superellipsoid shape given in the equation. </param>
- <param name="Equation">$ f(x,y,z) = \\Big\\lbrace (\frac{x}{r_x})^{\frac{1}{e_1}} + (\frac{y}{r_y})^{\frac{1}{e_1}}$ in 2D, $\\left[(\frac{x}{r_x})^{\frac{1}{e_2}} + (\frac{y}{r_y})^{\frac{1}{e_2}}\right]^{\frac{e_2}{e_1}} +(\frac{z}{r_z})^{\frac{1}{e_1}}$ in 3D. $\\Big\rbrace$ A point is deemed inside the shape if $f \\leq 1$</param>
+ <param name="Equation">$ f(x,y,z) = \Big\lbrace (\frac{x}{r_x})^{\frac{1}{e_1}} + (\frac{y}{r_y})^{\frac{1}{e_1}}$ in 2D, $\left[(\frac{x}{r_x})^{\frac{1}{e_2}} + (\frac{y}{r_y})^{\frac{1}{e_2}}\right]^{\frac{e_2}{e_1}} +(\frac{z}{r_z})^{\frac{1}{e_1}}$ in 3D. $\Big\rbrace$ A point is deemed inside the shape if $f \leq 1$</param>
<!--Now the interesting stuff-->
<list name="Params">
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