MTL 4: math::HilbertSpace< I, Vector, Scalar, N > Struct Template Reference
#include <vector_concepts.hpp>
Inherits InnerProduct< I, Vector, Scalar >, and BanachSpace< N, Vector, Scalar >.
Public Member Functions | |
axiom | Consistency (Vector v) |
Consistency between norm and induced norm. |
A Hilbert space is a vector space with an inner product that induces a norm
I | Inner product functor | |
Vector | The the type of a vector or a collection | |
Scalar | The scalar over which the vector field is defined | |
N | Norm functor |
axiom math::HilbertSpace< I, Vector, Scalar, N >::Consistency | ( | Vector | v | ) | [inline] |
Consistency between norm and induced norm.
math::induced_norm_t<I, Vector, Scalar>()(v) == N()(v);
math::HilbertSpace< I, Vector, Scalar, N > Struct Template Reference -- MTL 4 -- Peter Gottschling and Andrew Lumsdaine
-- Gen. with
rev. 7542
on 7 Apr 2011 by doxygen 1.5.9 -- © 2010 by SimuNova UG.