From 19fb1ba90b56e120514c98e87fc59bb1635eed29 Mon Sep 17 00:00:00 2001
From: vrouvrea <vrouvrea@636b058d-ea47-450e-bf9e-a15bfbe3eedb>
Date: Wed, 30 Mar 2016 09:26:51 +0000
Subject: Cubical complex for new doxygen version

git-svn-id: svn+ssh://scm.gforge.inria.fr/svnroot/gudhi/branches/Doxygen_for_GUDHI_1.3.0@1083 636b058d-ea47-450e-bf9e-a15bfbe3eedb

Former-commit-id: 77e7fa96f9ed2f2ccd9f65bb1f6b325737f863f5
---
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 .../doc/Cubical_complex_representation.png         | Bin 0 -> 19167 bytes
 .../doc/Gudhi_Cubical_Complex_doc.h                |   2 +-
 3 files changed, 733 insertions(+), 1 deletion(-)
 create mode 100644 src/Bitmap_cubical_complex/doc/Cubical_complex_representation.ipe
 create mode 100644 src/Bitmap_cubical_complex/doc/Cubical_complex_representation.png

(limited to 'src/Bitmap_cubical_complex')

diff --git a/src/Bitmap_cubical_complex/doc/Cubical_complex_representation.ipe b/src/Bitmap_cubical_complex/doc/Cubical_complex_representation.ipe
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diff --git a/src/Bitmap_cubical_complex/doc/Cubical_complex_representation.png b/src/Bitmap_cubical_complex/doc/Cubical_complex_representation.png
new file mode 100644
index 00000000..afb2a75e
Binary files /dev/null and b/src/Bitmap_cubical_complex/doc/Cubical_complex_representation.png differ
diff --git a/src/Bitmap_cubical_complex/doc/Gudhi_Cubical_Complex_doc.h b/src/Bitmap_cubical_complex/doc/Gudhi_Cubical_Complex_doc.h
index cde0b2fc..be4caaad 100644
--- a/src/Bitmap_cubical_complex/doc/Gudhi_Cubical_Complex_doc.h
+++ b/src/Bitmap_cubical_complex/doc/Gudhi_Cubical_Complex_doc.h
@@ -76,7 +76,7 @@ namespace Cubical_complex {
  * directions, allows to determine, dimension, neighborhood, boundary and coboundary of every cube \f$C \in
  * \mathcal{K}\f$.
  *
- * \image html "bitmapAllCubes.png" "Cubical complex.
+ * \image html "Cubical_complex_representation.png" Cubical complex.
  *
  * Note that the cubical complex in the figure above is, in a natural way, a product of one dimensional cubical
  * complexes in \f$\mathbb{R}\f$. The number of all cubes in each direction is equal \f$2n+1\f$, where \f$n\f$ is the
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