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Titlebook: Coherent Statesand Their Applications; A Contemporary Panor Jean-Pierre Antoine,Fabio Bagarello,Jean-Pierre Ga Conference proceedings 2018

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Coherent Spaces,ty, closure under displacement transformations, closure under time evolution transformations, etc.). The set of all coherent spaces is a distributive lattice and also a Boolean ring (Stone’s formalism). The work provides the theoretical foundation, for the description of quantum devices that operate with coherent states and their superpositions.
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Coherent States in Fermionic Fock-Krein Spaces and Their Amplitudes,lows for their application in topological or functorial quantum field theory and more specifically in general boundary quantum field theory. In this context we derive a universal formula for the amplitude of a coherent state in linear field theory on an arbitrary manifold with boundary.
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,Two Dimensional de Sitter Spinors and Their ,(2, ,) Covariance,ication is helpful in characterizing the de Sitter covariance of Dirac fields on the two-dimensional de Sitter spacetime or its double covering and opens the possibility to study CFT on that manifolds.
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,Coherent States and Their Generalizations for a Charged Particle in a Magnetic Field,t have been constructed for the past 50 years. Although the main attention is paid to the Gaussian states, various families of non-Gaussian states are also discussed, and the list of relevant references is provided.
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Automatische Programmerzeugung,In the paper we investigate a system of nonlinearly coupled harmonic oscillators in the quantum as well as classical mechanics frameworks. Combining the Marsden-Weinstein reduction procedure with the quantum reduction procedure we construct coherent states map for this system and find explicit expression for the suitable reproducing measure.
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Piezo- und Pyroelektrische EffekteWe prove that on a symplectic manifold ., every star-product . is cohomologuous to a tracial one i.e.
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On Strongly Closed and Tracial Star-Products on Poisson Manifolds,We prove that on a symplectic manifold ., every star-product . is cohomologuous to a tracial one i.e.
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