Coherent Transform, Quantization, and Poisson Geometry

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Three papers continue and substantially develop the authors' previous results about nonlinear Poisson brackets, Hamilton dynamics, and quantization, essentially summarizing some new ideas and approaches suggested during a research seminar over the previous five years at the Moscow Institute of Electronics and Mathematics. The papers are Non-Lie permutation representations, coherent states and quantum embedding; Adapted connections, Hamilton dynamics, geometric phases, and quantization over isotropic submanifolds; and Infinitesimal Poisson cohomology. No index. Annotation c. by Book News, Inc., Portland, Or.