Titlebook: Analysis, Geometry and Probability; Essays in honour of Rajendra Bhatia Book 1996 Hindustan Book Agency (India) 1996

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John Sorenson (Lecturer in Sociology)ation relations also make their appearance in the study of quantum groups and their representations. Here we look at the representation theory as a simple extension of the same for the usual canonical commutation relation (CCR) [see e.g. [12]].

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https://doi.org/10.1007/978-981-32-9339-7 The aim of this article is to describe certain sufficient conditions for .(.) to converge uniformly (in .) to 0, as . → ∞, for all lompact subsets . of .(., .); . is said to be . when this holds. We show in particular that if . is a probability measure such that the closed subgroup generated by its

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