--- VTK-8.2.0/Utilities/Doxygen/doc_version.pl.orig 2019-01-30 18:15:13.000000000 +0100
+++ VTK-8.2.0/Utilities/Doxygen/doc_version.pl 2021-01-08 17:01:33.913860627 +0100
@@ -152,24 +152,24 @@
if exists $args{"logo"} && -f $args{"logo"};
print DEST_FILE
- " \@par VTK:\n"
- " VTK is an open-source software system for image processing, 3D \n"
- " graphics, volume rendering and visualization. VTK includes many \n"
- " advanced algorithms (e.g., surface reconstruction, implicit modelling, \n"
- " decimation) and rendering techniques (e.g., hardware-accelerated \n"
- " volume rendering, LOD control).\n"
- " \@par \n"
- " VTK is used by academicians for teaching and research; by government \n"
- " research institutions such as Los Alamos National Lab in the US or \n"
- " CINECA in Italy; and by many commercial firms who use VTK to build or \n"
- " extend products. \n"
- " \@par \n"
- " The origin of VTK is with the textbook \"The Visualization Toolkit, an \n"
- " Object-Oriented Approach to 3D Graphics\" originally published by \n"
- " Prentice Hall and now published by Kitware, Inc. (Third Edition ISBN \n"
- " 1-930934-07-6). VTK has grown (since its initial release in 1994) to a \n"
- " world-wide user base in the commercial, academic, and research \n"
- " communities. \n"
+ " \@par VTK:\n",
+ " VTK is an open-source software system for image processing, 3D \n",
+ " graphics, volume rendering and visualization. VTK includes many \n",
+ " advanced algorithms (e.g., surface reconstruction, implicit modelling, \n",
+ " decimation) and rendering techniques (e.g., hardware-accelerated \n",
+ " volume rendering, LOD control).\n",
+ " \@par \n",
+ " VTK is used by academicians for teaching and research; by government \n",
+ " research institutions such as Los Alamos National Lab in the US or \n",
+ " CINECA in Italy; and by many commercial firms who use VTK to build or \n",
+ " extend products. \n",
+ " \@par \n",
+ " The origin of VTK is with the textbook \"The Visualization Toolkit, an \n",
+ " Object-Oriented Approach to 3D Graphics\" originally published by \n",
+ " Prentice Hall and now published by Kitware, Inc. (Third Edition ISBN \n",
+ " 1-930934-07-6). VTK has grown (since its initial release in 1994) to a \n",
+ " world-wide user base in the commercial, academic, and research \n",
+ " communities. \n",
" \@par Useful links:\n",
" \@li VTK Home: http://www.vtk.org\n",
" \@li VTK Source: https://gitlab.kitware.com/vtk/vtk\n",
@@ -178,8 +178,8 @@
" \@li VTK FAQ: http://www.vtk.org/Wiki/VTK_FAQ\n",
" \@li VTK Wiki: http://www.vtk.org/Wiki/\n",
" \@li VTK Dashboard: http://www.cdash.org/CDash/index.php?project=VTK\n",
- " \@li Commercial support "
- " and training<\a> "
+ " \@li Commercial support ",
+ " and training<\a> ",
" are available from Kitware\n",
" ",
"*/\n\n";
--- VTK-8.2.0/Utilities/Doxygen/doxyfile.in.orig 2019-01-30 18:15:13.000000000 +0100
+++ VTK-8.2.0/Utilities/Doxygen/doxyfile.in 2021-01-09 21:30:25.895589327 +0100
@@ -102,6 +102,7 @@
COLS_IN_ALPHA_INDEX = 3
IGNORE_PREFIX = vtk
+EXTRA_PACKAGES = amstext
ENABLE_PREPROCESSING = YES
MACRO_EXPANSION = YES
SEARCH_INCLUDES = YES
--- VTK-8.2.0/Filters/General/vtkCurvatures.h.orig 2019-01-30 18:15:13.000000000 +0100
+++ VTK-8.2.0/Filters/General/vtkCurvatures.h 2021-01-10 16:44:11.212483671 +0100
@@ -21,7 +21,7 @@
*
* Gauss Curvature
* discrete Gauss curvature (K) computation,
- * \f$K(\text{vertex v}) = 2*\pi - \sum_{\text{facet neighbs f of v}} (\text{angle_f at v})\f$.
+ * \f$K(\text{vertex v}) = 2*\pi - \sum_{\text{facet neighbs f of v}} (\text{angle\_f at v})\f$.
* The contribution of every facet is for the moment weighted by \f$Area(facet)/3\f$.
* The units of Gaussian Curvature are \f$[1/m^2]\f$.
*
@@ -34,13 +34,13 @@
* the computation creates the orientation.
* The units of Mean Curvature are [1/m].
*
- * Maximum (\f$k_\max\f$) and Minimum (\f$k_\min\f$) Principal Curvatures
- * \f$k_\max = H + \sqrt{H^2 - K}\f$,
- * \f$k_\min = H - \sqrt{H^2 - K}\f$
+ * Maximum (\f$k_{max}\f$) and Minimum (\f$k_{min}\f$) Principal Curvatures
+ * \f$k_{max} = H + \sqrt{H^2 - K}\f$,
+ * \f$k_{min} = H - \sqrt{H^2 - K}\f$
* Excepting spherical and planar surfaces which have equal principal
* curvatures, the curvature at a point on a surface varies with the direction
* one "sets off" from the point. For all directions, the curvature will pass
- * through two extrema: a minimum (\f$k_\min\f$) and a maximum (\f$k_\max\f$)
+ * through two extrema: a minimum (\f$k_{min}\f$) and a maximum (\f$k_{max}\f$)
* which occur at mutually orthogonal directions to each other.
*
* NB. The sign of the Gauss curvature is a geometric invariant, it should be
@@ -130,12 +130,12 @@
void GetMeanCurvature(vtkPolyData *output);
/**
- * Maximum principal curvature \f$k_max = H + sqrt(H^2 -K)\f$
+ * Maximum principal curvature \f$k_{max} = H + sqrt(H^2 -K)\f$
*/
void GetMaximumCurvature(vtkPolyData *input, vtkPolyData *output);
/**
- * Minimum principal curvature \f$k_min = H - sqrt(H^2 -K)\f$
+ * Minimum principal curvature \f$k_{min} = H - sqrt(H^2 -K)\f$
*/
void GetMinimumCurvature(vtkPolyData *input, vtkPolyData *output);