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• W3022227278 abstract "Schürmann’s theory of quantum Lévy processes, and more generally the theory of quantum stochastic convolution cocycles, is extended to the topological context of compact quantum groups and operator space coalgebras. Quantum stochastic convolution cocycles on a C*-hyperbialgebra, which are Markov-regular, completely positive and contractive, are shown to satisfy coalgebraic quantum stochastic differential equations with completely bounded coefficients, and the structure of their stochastic generators is obtained. Automatic complete boundedness of a class of derivations is established, leading to a characterisation of the stochastic generators of *-homomorphic convolution cocycles on a C*-bialgebra. Two tentative definitions of quantum Lévy process on a compact quantum group are given and, with respect to both of these, it is shown that an equivalent process on Fock space may be reconstructed from the generator of the quantum Lévy process. In the examples presented, connection to the algebraic theory is emphasised by a focus on full compact quantum groups." @default.
• W3022227278 created "2020-05-13" @default.
• W3022227278 creator A5010114987 @default.
• W3022227278 creator A5040087994 @default.
• W3022227278 date "2008-04-22" @default.
• W3022227278 modified "2023-09-27" @default.
• W3022227278 title "Quantum Stochastic Convolution Cocycles II" @default.
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• W3022227278 doi "https://doi.org/10.1007/s00220-008-0465-x" @default.
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