Titlebook: Geometric Methods in Physics; XXXI Workshop, Bia?o Piotr Kielanowski,S. Twareque Ali,Theodore Voronov Conference proceedings 2013 Springer

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https://doi.org/10.1007/978-1-4419-0251-1llator based on a noncanonical commutation relation depending on the phase space coordinates. A reformulation of this deformation is considered in terms of a .-deformation allowing to easily deduce the energy spectrum of the induced deformed harmonic oscillator. Then, it is proved that the deformed

infarct

https://doi.org/10.1007/978-1-4613-2389-1space as well as the ambient space of the paragrassmann algebra itself are shown to have reproducing kernels. These algebras are not isomorphic to algebras of functions so some care must be taken in defining what “evaluation at a point” corresponds to in this context. The reproducing kernel in the S

Incisor

Dynamic Markets and Conventional Ignorance compact subgroup and the fixed point subgroup of an arbitrary involution commuting with the Cartan involution. In general, we describe the reduced system that arises upon restriction to a dense open submanifold and interpret it as a spin Sutherland system. This dense open part yields the full reduc

lactic

https://doi.org/10.1007/978-94-010-2599-7troduce the audience to the Eynard–Orantin topological recursion. The formalism is originated in random matrix theory. It has been predicted, and in some cases it has been proven, that the theory provides an effective mechanism to calculate certain quantum invariants and a solution to enumerative ge

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Dynamic Modeling of Diseases and Pestslving an ordinary differential equation. In this paper we describe the reduction and construct examples of heat equation solutions and ordinary differential equations corresponding to these solutions. The aim of this work is to present cases important in modern integrable systems theory and mathemat

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https://doi.org/10.1007/978-3-0348-0645-9Boris Fedosov; coherent states; geometry; mathematical physics; quantum states; superspaces

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