I have added plotting of J2 invariant of tensors for all elements.

Previously, it was only available for 2D tensors in triangles.
Now, the 'Von Mises' option plots the J2 invariant of the full 3D tensor.
The J2 invariant is the second invariant (A_ij*A_ij) of the deviator.
In practice, what is actually plotted is sqrt(1.5*A_ij*A_ij).

Graphics/PostElement.cpp

-// $Id: PostElement.cpp,v 1.8 2003-02-14 04:02:30 geuzaine Exp $
+// $Id: PostElement.cpp,v 1.9 2003-02-14 09:32:31 stainier Exp $
 //
 // Copyright (C) 1997 - 2003 C. Geuzaine, J.-F. Remacle
 //
@@ -834,6 +834,51 @@ void Draw_VectorPyramid(ARGS){
 void Draw_TensorElement(int type, Post_View *View, 
 			double ValMin, double ValMax, double Raise[3][8],
 			double *X, double *Y, double *Z, double *V){
+  int nbnod ;
+
+  switch(type){
+  case POINT : nbnod = 1; break;
+  case LINE : nbnod = 2; break;
+  case TRIANGLE : nbnod = 3; break;
+  case QUADRANGLE : nbnod = 4; break;
+  case TETRAHEDRON : nbnod = 4; break;
+  case HEXAHEDRON : nbnod = 8; break;
+  case PRISM : nbnod = 6; break;
+  case PYRAMID : nbnod = 5; break;
+  }
+
+  /// we want to compute "von mises" value i.e. max eigenvalue
+  /// this will simply call the scalar function
+  if(View->TensorType == DRAW_POST_VONMISES){
+    static const double THIRD = 1.e0/3.e0;
+    double V_VonMises [8];
+    for(int i=0;i<nbnod;i++){
+      double tr = (V[0+9*i]+V[4+9*i]+V[8+9*i])*THIRD;
+      double v11 = V[0+9*i]-tr;
+      double v12 = V[1+9*i];
+      double v13 = V[2+9*i];
+      double v21 = V[3+9*i];
+      double v22 = V[4+9*i]-tr;
+      double v23 = V[5+9*i];
+      double v31 = V[6+9*i];
+      double v32 = V[7+9*i];
+      double v33 = V[8+9*i]-tr;
+      V_VonMises[i] = sqrt (1.5 * ( v11*v11 + v12*v12 + v13*v13 +
+                                    v21*v21 + v22*v22 + v23*v23 +
+                                    v31*v31 + v32*v32 + v33*v33 ) );
+    }
+    switch(type){
+    case POINT : Draw_ScalarPoint(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case LINE : Draw_ScalarLine(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case TRIANGLE : Draw_ScalarTriangle(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case QUADRANGLE : Draw_ScalarQuadrangle(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case TETRAHEDRON : Draw_ScalarTetrahedron(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case HEXAHEDRON : Draw_ScalarHexahedron(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case PRISM : Draw_ScalarPrism(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    case PYRAMID : Draw_ScalarPyramid(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises); break;
+    }
+  }
+  else {
     static int error=0 ;
     if(!error){
       error = 1;
@@ -842,6 +887,7 @@ void Draw_TensorElement(int type, Post_View *View,
       Msg(GERROR, "Send your ideas to <gmsh@geuz.org>!");
     }
   }
+}
 
 #define ARGS Post_View *View, 					\
              double ValMin, double ValMax, double Raise[3][8],	\
@@ -852,6 +898,7 @@ void Draw_TensorPoint(ARGS){
 void Draw_TensorLine(ARGS){
   Draw_TensorElement(LINE, View, ValMin, ValMax, Raise, X, Y, Z, V); }
 void Draw_TensorTriangle(ARGS){
+  /*
   /// we want to compute "von mises" value i.e. max eigenvalue
   /// this will simply call the scalar function
   if(View->TensorType == DRAW_POST_VONMISES){
@@ -866,7 +913,8 @@ void Draw_TensorTriangle(ARGS){
     }
     Draw_ScalarTriangle(View, 0, ValMin, ValMax, Raise, X,Y,Z,V_VonMises);
   }
-}
+  */
+  Draw_TensorElement(TRIANGLE, View, ValMin, ValMax, Raise, X, Y, Z, V); }
 void Draw_TensorTetrahedron(ARGS){
   Draw_TensorElement(TETRAHEDRON, View, ValMin, ValMax, Raise, X, Y, Z, V); }
 void Draw_TensorQuadrangle(ARGS){