};
-//TODO[GK]: In contrast to the LagrangeEquidistant class, the following class is a template. Is this necessary, or could we make this more consistent?
/**
* Legendre polynomials of arbitrary order on @p{[0,1]}.
*
std::vector<std::vector<bool> >(FiniteElementData<dim>(get_dpo_vector(degree),1).dofs_per_cell,
std::vector<bool>(1,true))),
degree(degree),
- polynomial_space (Polynomials::Legendre<double>::generate_complete_basis(degree))
+ polynomial_space (Polynomials::Legendre::generate_complete_basis(degree))
{
// if defined, copy over matrices
// from precomputed arrays
std::vector<std::vector<bool> >(FiniteElementData<dim>(get_dpo_vector(degree),1).dofs_per_cell,
std::vector<bool>(1,true))),
degree(degree),
- polynomial_space (Polynomials::Legendre<double>::generate_complete_basis(degree))
+ polynomial_space (Polynomials::Legendre::generate_complete_basis(degree))
{
// if defined, copy over matrices
// from precomputed arrays
renumber(lexicographic_to_hierarchic_numbering (*this, degree)),
renumber_inverse(invert_numbering(renumber)),
face_renumber(face_lexicographic_to_hierarchic_numbering (degree)),
- polynomial_space(Polynomials::Hierarchical<double>::generate_complete_basis(degree))
+ polynomial_space(Polynomials::Hierarchical::generate_complete_basis(degree))
{
// The matrix @p{dofs_cell} contains the
// values of the linear functionals of
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