/*@{*/
/**
- * Implementation of Nédélec elements, conforming with the
+ * Implementation of Nédélec elements, conforming with the
* space H<sup>curl</sup>. These elements generate vector fields with
* tangential components continuous between mesh cells.
*
- * We follow the convention that the degree of Nédélec elements
+ * We follow the convention that the degree of Nédélec elements
* denotes the polynomial degree of the largest complete polynomial
- * subspace contained in the Nédélec space. This leads to the consistently
+ * subspace contained in the Nédélec space. This leads to the consistently
* numbered sequence of spaces
* @f[
* Q_{k+1}
* <h3>Interpolation</h3>
*
* The @ref GlossInterpolation "interpolation" operators associated
- * with the Nédélec element are constructed such that interpolation and
+ * with the Nédélec element are constructed such that interpolation and
* computing the curl are commuting operations. We require this
* from interpolating arbitrary functions as well as the #restriction
* matrices.
*
* The @ref GlossNodes "node values" on edges are the moments of the
* tangential component of the interpolated function with respect to
- * the traces of the Nédélec polynomials. Higher-order Nédélec spaces
+ * the traces of the Nédélec polynomials. Higher-order Nédélec spaces
* also have face and interior nodes.
*
* <h4>Generalized support points</h4>
* the interior of the cell (or none for N<sub>1</sub>).
*
*
- * @author Markus Bürg, 2009
+ * @author Markus Bürg, 2009
*/
template <int dim>
class FE_Nedelec : public FE_PolyTensor<PolynomialsNedelec<dim>, dim> {
public:
/**
- * Constructor for the Nédélec
+ * Constructor for the Nédélec
* element of degree @p p.
*/
FE_Nedelec (const unsigned int p);
* cells onto the father
* cell. According to the
* philosophy of the
- * Nédélec element, this
+ * Nédélec element, this
* restriction operator preserves
* the curl of a function
* weakly.