DEAL_II_NAMESPACE_OPEN
/**
- * This class implements the <i>H<sup>div</sup></i>-conforming, vector-valued
+ * This class implements the <i>H<sup>div</sup></i>-conforming,
* Raviart-Thomas polynomials as described in the book by Brezzi and Fortin.
+ * Most of the functionality comes from the vector-valued anisotropic
+ * polynomials class .
*
* The Raviart-Thomas polynomials are constructed such that the divergence is
* in the tensor product polynomial space <i>Q<sub>k</sub></i>. Therefore, the
*/
PolynomialsRaviartThomas(const PolynomialsRaviartThomas &other) = default;
- /**
- * Compute the value and derivatives of each Raviart-Thomas polynomial at
- * @p unit_point.
- *
- * The size of the vectors must either be zero or equal <tt>n()</tt>. In
- * the first case, the function will not compute these values.
- */
-
/**
* Return the number of polynomials in the space without requiring to
* build an object of PolynomialsRaviartThomas. This is required by the
static unsigned int
n_polynomials(const unsigned int normal_degree,
const unsigned int tangential_degree);
-
+
/**
* Variant of the n_polynomials() function taking only a single argument
* `degree`, assuming `degree + 1` in the normal direction and `degree` in