Titlebook: Equivariant Cohomology and Localization of Path Integrals; Richard J. Szabo Book 2000 Springer-Verlag Berlin Heidelberg 2000 Cohomological

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Equivariant Cohomology and Localization of Path Integrals

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Introduction,ield theories. In doing so, we shall therefore also review some of the more modern quantum field theoretical and mathematical ideas which have been at the forefront of theoretical physics over the past two decades.

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Beyond the Semi-Classical Approximation,appear. This could then expand the set of localizable systems beyond the ones we have already encountered that are predicted from localization theory, and at the same time probe deeper into the geometrical structures of the phase space or the whole dynamical system thus providing richer examples of

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Produktivit?t in flexiblen Arbeitssystemenield theories. In doing so, we shall therefore also review some of the more modern quantum field theoretical and mathematical ideas which have been at the forefront of theoretical physics over the past two decades.

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Gerald Eberlein,O. P. Obermeiert global isometries. As we have already emphasized, the underlying feature of quantum equivariant localization is the interpretation of an equivariant cohomological structure of the model as a supersymmetry among the physical, auxilliary or ghost variables. But as shown in Section 4.3, this structur

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Arbeitsphysiologische Methoden,s of the localization supersymmetries). In any case, all the localizable Hamiltonians were essentially harmonic oscillators (e.g. the height function for a spherical phase space geometry) in some form or another, and their quantum partition functions could be represented naturally using coherent sta

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https://doi.org/10.1007/978-3-642-47376-0appear. This could then expand the set of localizable systems beyond the ones we have already encountered that are predicted from localization theory, and at the same time probe deeper into the geometrical structures of the phase space or the whole dynamical system thus providing richer examples of