What is Tensor product of Hilbert spaces?

The David Hilbert Award, named after David Hilbert, was established by the World Federation of National Mathematics Competitions to acknowledge mathematicians who have contributed to the development of mathematics worldwide....

The Hilbert–Huang transform is a way to decompose a signal into so-called intrinsic mode functions along with a trend, and obtain instantaneous frequency data. It is designed to work well...

The Hilbert spectrum , named after David Hilbert, is a statistical tool that can help in distinguishing among a mixture of moving signals. The spectrum itself is decomposed into its...

In mathematics, there are usually many different ways to construct a topological tensor product of two topological vector spaces. For Hilbert spaces or nuclear spaces there is a simple well-behaved...

The finest locally convex topological vector space topology on X ⊗ Y...

In mathematics, a Hilbert manifold is a manifold modeled on Hilbert spaces. Thus it is a separable Hausdorff space in which each point has a neighbourhood homeomorphic to an infinite...

In mathematics, weak convergence in a Hilbert space is convergence of a sequence of points in the weak topology.

In Newton's theory of gravitation and in various relativistic classical theories of gravitation, such as general relativity, the tidal tensor represents The tidal tensor represents the relative acceleration due...

In astrophysics, Chandrasekhar potential energy tensor provides the gravitational potential of a body due to its own gravity created by the distribution of matter across the body, named after the...

In mathematics, the Hilbert–Pólya conjecture states that the non-trivial zeros of the Riemann zeta function correspond to eigenvalues of a self-adjoint operator. It is a possible approach to the Riemann...