more Voigt clarifications

src/atom_vec_tri.cpp

@@ -539,7 +539,7 @@ void AtomVecTri::data_atom_bonus(int m, char **values)
   double area = 0.5 * MathExtra::len3(norm);
   rmass[m] *= area;
 
-  // inertia = inertia tensor of triangle as 6-vector in Voigt notation
+  // inertia = inertia tensor of triangle as 6-vector in Voigt ordering
 
   double inertia[6];
   MathExtra::inertia_triangle(c1,c2,c3,rmass[m],inertia);

src/domain.h

@@ -75,7 +75,7 @@ class Domain : protected Pointers {
 
                                          // triclinic box
   double xy,xz,yz;                       // 3 tilt factors
-  double h[6],h_inv[6];                  // shape matrix in Voigt notation
+  double h[6],h_inv[6];                  // shape matrix in Voigt ordering
                                          // Voigt = xx,yy,zz,yz,xz,xy
   double h_rate[6],h_ratelo[3];          // rate of box size/shape change
 

src/math_extra.cpp

@@ -396,7 +396,7 @@ void quat_to_mat_trans(const double *quat, double mat[3][3])
    compute space-frame inertia tensor of an ellipsoid
    radii = 3 radii of ellipsoid
    quat = orientiation quaternion of ellipsoid
-   return symmetric inertia tensor as 6-vector in Voigt notation
+   return symmetric inertia tensor as 6-vector in Voigt ordering
 ------------------------------------------------------------------------- */
 
 void inertia_ellipsoid(double *radii, double *quat, double mass,
@@ -424,7 +424,7 @@ void inertia_ellipsoid(double *radii, double *quat, double mass,
    compute space-frame inertia tensor of a line segment in 2d
    length = length of line
    theta = orientiation of line
-   return symmetric inertia tensor as 6-vector in Voigt notation
+   return symmetric inertia tensor as 6-vector in Voigt ordering
 ------------------------------------------------------------------------- */
 
 void inertia_line(double length, double theta, double mass, double *inertia)
@@ -462,7 +462,7 @@ void inertia_line(double length, double theta, double mass, double *inertia)
    S = 1/24 [2 1 1]
             [1 2 1]
             [1 1 2]
-   return symmetric inertia tensor as 6-vector in Voigt notation
+   return symmetric inertia tensor as 6-vector in Voigt ordering
 ------------------------------------------------------------------------- */
 
 void inertia_triangle(double *v0, double *v1, double *v2,
@@ -503,7 +503,7 @@ void inertia_triangle(double *v0, double *v1, double *v2,
    compute space-frame inertia tensor of a triangle
    idiag = previously computed diagonal inertia tensor
    quat = orientiation quaternion of triangle
-   return symmetric inertia tensor as 6-vector in Voigt notation
+   return symmetric inertia tensor as 6-vector in Voigt ordering
 ------------------------------------------------------------------------- */
 
 void inertia_triangle(double *idiag, double *quat, double /*mass*/,

src/math_extra.h

@@ -95,7 +95,7 @@ namespace MathExtra {
                         double dt);
 
   // shape matrix operations
-  // upper-triangular 3x3 matrix stored in Voigt notation as 6-vector
+  // upper-triangular 3x3 matrix stored in Voigt ordering as 6-vector
 
   inline void multiply_shape_shape(const double *one, const double *two,
                                    double *ans);
@@ -593,7 +593,7 @@ inline void MathExtra::scalar_times3(const double f, double m[3][3])
 
 /* ----------------------------------------------------------------------
    multiply 2 shape matrices
-   upper-triangular 3x3, stored as 6-vector in Voigt notation
+   upper-triangular 3x3, stored as 6-vector in Voigt ordering
 ------------------------------------------------------------------------- */
 
 inline void MathExtra::multiply_shape_shape(const double *one,