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Titlebook: Born-Jordan Quantization; Theory and Applicati Maurice A. de Gosson Book 2016 Springer International Publishing Switzerland 2016 Grossmann-

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Einleitung: OrientierungsmittelIn this chapter we initiate the study of continuity properties for Born–Jordan operators. We will discuss the global symbol classes introduced by Shubin; they are “global” in the sense that they satisfy growth estimates with an equal weighting on the position and momentum variables.
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Introduction,December 14, 1900, is usually regarded as the official date of birth of quantum theory, because on that day Max Planck presented a memoir at a meeting of the Physical Society of Berlin in which he solved the enigma of the blackbody spectrum by introducing a new, fundamental, constant of Nature.
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On the Quantization ProblemIn 1925 Max Born and Pascual Jordan set out to give a rigorous mathematical basis to Werner Heisenberg’s newly born “matrix mechanics”. This led them led to state a quantization rule for monomials.
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Quantization of MonomialsIn this chapter we begin by collecting some facts about the quantization of monomials and polynomials, with a particular emphasis on the Weyl and Born–Jordan schemes.
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The Weyl CorrespondenceThe Weyl correspondence, or Weyl quantization, is well-known both in harmonic analysis and quantum mechanics. It is part of the wider Weyl–Wigner–Moyal theory, where an emphasis on phase space techniques is made.
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Metaplectic OperatorsThe metaplectic group is a unitary representation of the double cover of the symplectic group; it is thus characterized by the exactness of the sequence.
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