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A class of separable quantum states
期刊名称:J. Phys. A: Math. Theor
时间:2012.10.1
页码:505303-
相关项目:算子代数上的导子、可乘映射及其在量子逻辑中的应用
作者:
Yu Guo|Jinchuan Hou|
同期刊论文项目
算子代数上的导子、可乘映射及其在量子逻辑中的应用
期刊论文 41
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Fidelity of states in infinite-dimensional quantum systems
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Strong commutativity preserving maps on triangular rings
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Characterization of Multiplicative Lie Triple Derivations on Rings
Spectrum nonincreasing maps on matrices
Optimality of a Class of Entanglement Witnesses for 3aSu3 Systems
Characterizing centralizers and generalized derivations on triangular algebras by acting on zero pro
Additive biderivations and centralizing maps on nest algebras
Realignment operation and ccnr criterion of separability for states in infinite-dimensional quantum
Local channels preserving the states without measurement-induced nonlocality
Characterization of (generalized) Lie derivations on -subspace lattice algebras by local action
Characterizing xi-Lie Multiplicative Isomorphisms on Von Neumann Algebras
上三角矩阵代数上的Jordan triple可乘映射
Strong skew commutativity preserving maps on von Neumann algebras
Additive Lie (xi-Lie) derivations and generalized Lie (xi-Lie) derivations on prime algebras
CHARACTERIZING LIE (ξ-LIE) DERIVATIONS ON TRIANGULAR ALGEBRAS BY LOCAL ACTIONS
Characterization of Lie Higher Derivations on Triangular Algebras
Characterization of optimal entanglement witnesses
Characterizing Derivations on Von Neumann Algebras by Local Actions
Detecting Entanglement of States by Entries of Their Density Matrices
Banach空间上一类套代数的李环同构