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[Branch ~yade-pkg/yade/git-trunk] Rev 3938: -fix bibliographic link

 

------------------------------------------------------------
revno: 3938
committer: Bruno Chareyre <bruno.chareyre@xxxxxxxxxxx>
timestamp: Tue 2014-05-06 17:32:52 +0200
message:
  -fix bibliographic link
modified:
  doc/sphinx/user.rst


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=== modified file 'doc/sphinx/user.rst'
--- doc/sphinx/user.rst	2014-04-02 15:19:41 +0000
+++ doc/sphinx/user.rst	2014-05-06 15:32:52 +0000
@@ -1528,7 +1528,7 @@
 
 Micro-stress and micro-strain
 =============================
-It is sometimes useful to visualize a DEM simulation through equivalent strain fields or stress fields. This is possible with :yref:`TesselationWrapper`. This class handles the triangulation of spheres in a scene, build tesselation on request, and give access to computed quantities: volume, porosity and local deformation for each sphere. The definition of microstrain and microstress is at the scale of particle-centered subdomains shown below, as explained in [Catalano2013a]_ .
+It is sometimes useful to visualize a DEM simulation through equivalent strain fields or stress fields. This is possible with :yref:`TesselationWrapper`. This class handles the triangulation of spheres in a scene, build tesselation on request, and give access to computed quantities: volume, porosity and local deformation for each sphere. The definition of microstrain and microstress is at the scale of particle-centered subdomains shown below, as explained in [Catalano2014a]_ .
 
 .. figure:: fig/micro-domains.*
 
@@ -1557,7 +1557,7 @@
 
 Micro-stress
 ------------
-Stress fields can be generated by combining the volume returned by TesselationWrapper to per-particle stress given by :yref:`bodyStressTensors<yade._utils.bodyStressTensors>`. Since the stress $\sigma$ from bodyStressTensor implies a division by the volume $V_b$ of the solid particle, one has to re-normalize it in order to obtain the micro-stress as defined in [Catalano2013a]_ (equation 39 therein), i.e. $\overline{\sigma}^k = \sigma^k \times V_b^k / V_{\sigma}^k$ where $V_{\sigma}^k$ is the volume assigned to particle $k$ in the tesselation. For instance:
+Stress fields can be generated by combining the volume returned by TesselationWrapper to per-particle stress given by :yref:`bodyStressTensors<yade._utils.bodyStressTensors>`. Since the stress $\sigma$ from bodyStressTensor implies a division by the volume $V_b$ of the solid particle, one has to re-normalize it in order to obtain the micro-stress as defined in [Catalano2014a]_ (equation 39 therein), i.e. $\overline{\sigma}^k = \sigma^k \times V_b^k / V_{\sigma}^k$ where $V_{\sigma}^k$ is the volume assigned to particle $k$ in the tesselation. For instance:
 
 .. code-block:: python