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Titlebook: Geometric Methods in Physics XXXVI; Workshop and Summer Piotr Kielanowski,Anatol Odzijewicz,Emma Previato Conference proceedings 2019 Spri

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楼主: HAVEN
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K. Furuta,M. Yamakita,N. Sugiyama,K. Asaka functions on the half-plane. One of these weights yields the usual canonical quantization and a quasi-probability distribution (affine Wigner function) which is real, marginal in both position and momentum vectors. An extension to the phase space for the motion of a particle in the punctured plane
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ork. A NC Hamiltonian function . describing the dynamics of a free particle system in such a phase space, equipped with a noncommutative symplectic form . is defined. A related NC Poisson bracket is obtained. This permits to construct the NC Hamiltonian vector field, also called NC geodesic flow. Fu
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The Larch Cone Fly in the French Alps, .-dimensional Minkowski space .. The latter problem can be solved in frames of the standard Dirac approach. However, a natural symplectic form on Ω. may be extended to the Hilbert completion of Ω. coinciding with the Sobolev space . := .(., .) of half-differentiable loops with values in .. So it is
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https://doi.org/10.1007/978-3-030-01156-7mathematical physics; integrable systems; quantization; Lie groupoids and algebroids; integral operators
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https://doi.org/10.1007/978-0-387-75242-6a balanced metric. Several geometric properties of the Siegel–Jacobi ball are obtained via the methods of coherent states. We insist on geometric properties of the Siegel–Jacobi ball specific to Berezin quantization.
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Universal Markov Kernels for Quantum Observablestor . with the smearing realized through .. The relevance of the smearing is illustrated in connection with the problem of the joint measurability of two quantum observables. Also the connections with phase space quantum mechanics is outlined.
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Coherent States Associated to the Jacobi Group and Berezin Quantization of the Siegel–Jacobi Balla balanced metric. Several geometric properties of the Siegel–Jacobi ball are obtained via the methods of coherent states. We insist on geometric properties of the Siegel–Jacobi ball specific to Berezin quantization.
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