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- W1515703628 abstract "We show that the Wei-Norman method applied to describe the evolution on the Siegel-Jacobi disk D J = D1 × C 1 , where D1 denotes the Siegel disk, deter- mined by a hermitian Hamiltonian linear in the generators of the Jacobi group G J and Berezin's scheme using coherent states give the same equations of quantum and classical motion when are expressed in the coordinates in which the Ktwo-form !DJ can be written as !DJ = !D1 + !C1. The Wei-Norman equations on D J are a particular case of equations of motion on the Siegel-Jacobi ball D J generated by a hermitian Hamiltonian linear in the generators of the Jacobi group G J obtained in Berezin's approach based on coherent states on D J." @default.
- W1515703628 created "2016-06-24" @default.
- W1515703628 creator A5006558905 @default.
- W1515703628 date "2014-03-26" @default.
- W1515703628 modified "2023-09-27" @default.
- W1515703628 title "Wei-Norman and Berezin's equations of motion on the Siegel-Jacobi disk" @default.
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