The Birkhoff theorem for unitary matrices of arbitrary dimensions
From MaRDI portal
Publication:347494
DOI10.1016/j.laa.2016.10.028zbMath1349.15034arXiv1606.08642OpenAlexW2471212001MaRDI QIDQ347494
Alexis De Vos, Stijn De Baerdemacker, Lin Chen, Li Yu
Publication date: 30 November 2016
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1606.08642
Related Items (13)
On the zero entries in a unitary matrix ⋮ Zero entries distribution in a unitary matrix ⋮ The \(H_2\)-reducible matrix in four six-dimensional mutually unbiased bases ⋮ \(H_2\)-reducible matrices in six-dimensional mutually unbiased bases ⋮ The decomposition of an arbitrary \(2^w \times 2^w\) unitary matrix into signed permutation matrices ⋮ Proving the distillability problem of two-copy \(4\times 4\) Werner states for monomial matrices ⋮ Zero entries in multipartite product unitary matrices ⋮ Extension of the unextendible product bases of 5-qubit under coarsening the system ⋮ Constructing 2 × 2 × 4 and 4 × 4 unextendible product bases and positive-partial-transpose entangled states ⋮ A Birkhoff Connection Between Quantum Circuits and Linear Classical Reversible Circuits ⋮ The Birkhoff theorem for unitary matrices of prime-power dimension ⋮ The unextendible product bases of four qubits: Hasse diagrams ⋮ \(4\times 4\) unextendible product basis and genuinely entangled space
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- The Birkhoff theorem for unitary matrices of prime dimension
- Sinkhorn normal form for unitary matrices
- Birkhoff's polytope and unistochastic matrices, \(N=3\) and \(N=4\)
- Scaling a Unitary Matrix
- The NEGATOR as a Basic Building Block for Quantum Circuits
- QUANTUM SOFTWARE REUSABILITY
This page was built for publication: The Birkhoff theorem for unitary matrices of arbitrary dimensions
