static const unsigned int space_dimension = spacedim;
/**
- * Dimensionality of the object that the thing represented by this accessopr
+ * Dimensionality of the object that the thing represented by this accessor
* is part of. For example, if this accessor represents a line that is part
* of a hexahedron, then this value will be three.
*/
static const unsigned int space_dimension = spacedim;
/**
- * Dimensionality of the object that the thing represented by this accessopr
+ * Dimensionality of the object that the thing represented by this accessor
* is part of. For example, if this accessor represents a line that is part
* of a hexahedron, then this value will be three.
*/
* refined: <tt>cell->neighbor(neighbor)->neighbor_child_on_subface(face_no,
* subface_no)==cell</tt>. In 3D, a coarser neighbor can still be refined.
* In that case subface_no denotes the child index of the neighbors face
- * that relates to our face: <tt>cell->neighbor(neighbor)->face(face_no)->ch
- * ild(subface_no)==cell->face(neighbor)</tt>. This case in 3d and how it
- * can happen is discussed in the introduction of the step-30 tutorial
- * program.
+ * that relates to our face:
+ * <tt>cell->neighbor(neighbor)->face(face_no)->child(subface_no)==cell->face(neighbor)</tt>.
+ * This case in 3d and how it can happen is discussed in the introduction of
+ * the step-30 tutorial program.
*
* This function is impossible for <tt>dim==1</tt>.
*/
CellAccessor<dim,spacedim> ptr = *this;
while (ptr.level()>0)
{
- // find the 'v'st child of our parent we are
+ // determine which child we are
unsigned char v=-1;
for (unsigned int c=0; c<ptr.parent()->n_children(); ++c)
{
* 2). The size of the matrix is equal to the number of degrees of freedom
* that have support on the boundary, i.e. it is <em>not</em> a matrix on all
* degrees of freedom, but only a subset. (The $\phi_i$ in the formula are
- * this subsect of basis functions which have at least part of their support
+ * the subset of basis functions which have at least part of their support
* on $\Gamma$.) In order to determine which shape functions are to be
* considered, and in order to determine in which order, the function takes a
* @p dof_to_boundary_mapping; this object maps global DoF numbers to a