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- W4318276725 abstract "We prove a Schoenberg-type correspondence for non-unital semigroups which generalizes an analogous result for unital semigroup proved by Schürmann (in: Quantum probability and applications II, proceedings of a 2nd workshop, Heidelberg/Germany 1984, lecture notes in mathematics, vol 1136, pp 475–492, 1985). It characterizes the generators of semigroups of linear maps on $$M_n(mathbb {C})$$ which are k-positive, k-superpositive, or k-entanglement breaking. As a corollary we reprove Lindblad, Gorini, Kossakowski, Sudarshan’s theorem (J Math Phys 17:821, 1976; Commun Math Phys 48:119-130, 1976). We present some concrete examples of semigroups of operators and study how their positivity properties can improve with time." @default.
- W4318276725 created "2023-01-28" @default.
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- W4318276725 date "2023-08-03" @default.
- W4318276725 modified "2023-09-23" @default.
- W4318276725 title "Schoenberg correspondence for k-(super)positive maps on matrix algebras" @default.
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- W4318276725 doi "https://doi.org/10.1007/s11117-023-01003-6" @default.
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