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  1. Hilbert spaces

    ... In a sense made more precise below, every Hilbert space is isomorphic to one the form l 2( B ) for a suitable set B . If B = ... Since all infinite-dimensional separable Hilbert spaces are isomorphic, and since almost all Hilbert spaces used in physics are ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  2. Bell's theorem

    ... . The operators giving this maximal value are always isomorphic to the Pauli matrices. The next sections consider experimental ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:37 - 0 comments

  3. Bloch sphere

    ... of elements g of U( n ) such that g ψ = ψ) is isomorphic to the product group U( n  − 1) × U(1). ... of unitary operators V such that V A V * = A is isomorphic (as a Lie group) to U( n 1 ) × ⋯ × U( n ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  4. Bra-ket notation

    ...  H and its dual space are isometrically conjugate isomorphic. Thus we can associate to any vector   ψ  ∈ H the ... dual of  H can be identified with  H as it is isomorphic to  H . Thus we can associate to any vector   ϕ ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  5. Quantum error correction and fault-tolerance

    ... n into an unencoded Hilbert space H log K isomorphic to C. Thus should be distinguished from the encoding operation which ... of H n , and we want those subspaces to be isomorphic to C , and to be distinguishable from each other by an ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  6. Enhancement of channel capacities with entanglement

    ... B̃ . Â and B̂ are assumed to be isomorphic quantum systems of some fixed dimension 2 n Q . The ...

    Wiki article - Anonymous (not verified) - 26/10/2015 - 17:56 - 0 comments

  7. Basic concepts in quantum computation

    ... in their generic features simply because they are all ``isomorphic'' and once you know and understand one of them you, at least for our ...

    Wiki article - Anonymous (not verified) - 04/01/2016 - 11:49 - 0 comments