Mathematical Foundation of Quantum Mechanics pp 87-125 | Cite as
Multipliers on Locally Compact Groups
Chapter
Abstract
We have already seen in Chapter 1, section 1.4 that a covariant description of a quantum mechanical system leads us naturally to the concept of a projective unitary antiunitary (p.u.a.) representation of a group G. Associated with any such representation there is a decomposition of G = G+ ∪ G− and a multiplier σ satisfying (1.4.4). We shall now investigate the properties of σ when G− = Ø and G is a locally compact second countable metric group.
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