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The study of symmetries: some general techniques

Published 30 Jul 2025 in math.FA | (2507.22572v1)

Abstract: Let S(H)S(H) be the set of all self-adjoint bonded linear operators on HH and V⊂S(H)\mathcal{V} \subset S(H) a subset that is pertinent in mathematical foundations of quantum mechanics. A symmetry is a bijective map ϕ:V→V\phi :\mathcal{V} \to \mathcal{V} which is an automorphism with respect to one or more relations and/or operations on V\mathcal{V} that are relevant in mathematical physics. We will explain several ideas that can be used when studying the general form of symmetries.

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