Geometry of the three-qubit state, entanglement and division algebras
From MaRDI portal
Publication:4451138
DOI10.1088/0305-4470/36/30/309zbMath1044.81020arXivquant-ph/0302081OpenAlexW2000613550MaRDI QIDQ4451138
Handong Chen, B. Andrei Bernevig
Publication date: 23 February 2004
Published in: Journal of Physics A: Mathematical and General (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/quant-ph/0302081
Quantum computation (81P68) Finite-dimensional groups and algebras motivated by physics and their representations (81R05) Quantum measurement theory, state operations, state preparations (81P15)
Related Items
Two- and three-qubit geometry, quaternionic and octonionic conformal maps, and intertwining stereographic projection, Geometry and symmetric coherent states of three qubits systems, A survey of finite algebraic geometrical structures underlying mutually unbiased quantum measurements, Qubits and oriented matroids in four time and four space dimensions, Phirotopes, super \(p\)-branes and qubit theory, Geometric multipartite entanglement measures, Higher-order singular value decomposition and the reduced density matrices of three qubits, Quantum phase transition in the Dzyaloshinskii-Moriya interaction with inhomogeneous magnetic field: geometric approach, Non-compact Hopf maps and fuzzy ultra-hyperboloids, Geometrical aspects and quantum brachistochrone problem for a collection of \(N\) spin-\(s\) system with long-range Ising-type interaction, Geometry of Local Orbits in Three-Qubit Problem, Relation between stereographic projection and concurrence measure in bipartite pure states, Entanglement invariants and phylogenetic branching, Entanglement and Hilbert space geometry for systems with a few qubits, Geometry of three-qubit entanglement, Wrapped Branes as Qubits, Towards an alternative gravitational theory, Geometrical description of the dynamics of entangled two-qubit states under \(U(2)\times U(2)\) local unitary operations, $Sp(4; \mathbb{R})$ squeezing for Bloch four-hyperboloid via the non-compact Hopf map