const number factor);
/**
- * Transforms polynomial form of product of linear factors into standard
+ * Transform polynomial form of product of linear factors into standard
* form, $\sum_i a_i x^i$. Deletes all data structures related to the
* product form.
*/
const Point<spacedim> &p) const = 0;
/**
- * Transforms the point @p p on the real @p cell to the corresponding point
+ * Transform the point @p p on the real @p cell to the corresponding point
* on the unit cell, and then projects it to a dim-1 point on the face with
* the given face number @p face_no. Ideally the point @p p is near the face
* @p face_no, but any point in the cell can technically be projected.
private:
/**
- * Transforms a point @p p on the unit cell to the point @p p_real on the
+ * Transform a point @p p on the unit cell to the point @p p_real on the
* real cell @p cell and returns @p p_real.
*
* This function is called by @p transform_unit_to_real_cell and multiple
/**
- * Transforms the point @p p on the real cell to the corresponding point on
+ * Transform the point @p p on the real cell to the corresponding point on
* the unit cell @p cell by a Newton iteration.
*
* Takes a reference to an @p InternalData that is assumed to be previously
bool preserves_vertex_locations () const;
/**
- * Transforms the point @p p on the unit cell to the point @p p_real on the
+ * Transform the point @p p on the unit cell to the point @p p_real on the
* real cell @p cell and returns @p p_real.
*/
virtual
const Point<dim> &p) const;
/**
- * Transforms the point @p p on the real cell to the point @p p_unit on the
+ * Transform the point @p p on the real cell to the point @p p_unit on the
* unit cell @p cell and returns @p p_unit.
*
* Uses Newton iteration and the @p transform_unit_to_real_cell function.
compute_mapping_support_points (const typename Triangulation<dim,spacedim>::cell_iterator &cell) const;
/**
- * Transforms the point @p p on the real cell to the corresponding point on
+ * Transform the point @p p on the real cell to the corresponding point on
* the unit cell @p cell by a Newton iteration.
*/
Point<dim>