Titlebook: Mathematical Foundation of Quantum Mechanics; K. R. Parthasarathy Book 2005 Hindustan Book Agency (India) 2005

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Multipliers on Locally Compact Groups,ective unitary antiunitary (p.u.a.) representation of a group .. Associated with any such representation there is a decomposition of . = . ∪ . and a multiplier . satisfying (1.4.4). We shall now investigate the properties of . when . = Ø and . is a locally compact second countable metric group.

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the Delhi Centre of the Indian Statistical Institute in order to initiate active research in the emerging field of quantum probability. The material in the first chapter is included in the author‘s book "An Introduction to Quantum Stochastic Calculus" published by Birkhauser Verlag in 1992 and the p

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Systems with a Configuration Under a Group Action,on a Hilbert space .. Then the event ‘. ϵ .’ can be identified with an element .(.) ϵ .. Then the existence of a position observable is equivalent to the fact that the map . → .(.) from . to . is a spectral measure.

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Multipliers on Locally Compact Groups,ective unitary antiunitary (p.u.a.) representation of a group .. Associated with any such representation there is a decomposition of . = . ∪ . and a multiplier . satisfying (1.4.4). We shall now investigate the properties of . when . = Ø and . is a locally compact second countable metric group.

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The Basic Observables of a Quantum Mechanical System,rgy etc., through an investigation of the projective unitary antiunitary (p.u.a.) representations of the groups under which the description of the quantum mechanical system is assumed to be covariant. (See sections 1.4 and 1.5). Special emphasis is laid on the Galilean group and the Poincare group.