Twisted Classical Phase Spaces: A Consequence of the Quantum Indistinguishability of Interacting Spins
1994
We argue that in systems with finite Hilbert spaces, the quantum-kinematical constraint imposed by the identity of particles on the associated Hilbert spaces has a classical counterpart: the corresponding classical phase spaces exhibit non-trivial topological differences depending on whether such particles are distinguishable or not. We show this explicitly in the context of the two-interacting-spin model with axial anisotropy.
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