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Wigner–Weyl transform

In quantum mechanics, the Wigner–Weyl transform or Weyl–Wigner transform (after Hermann Weyl and Eugene Wigner) is the invertible mapping between functions in the quantum phase space formulation and Hilbert space operators in the Schrödinger picture.

Overview, Definition of the Weyl quantization of a general observable & Properties

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Overview

Definition of the Weyl quantization of a general observable

Properties

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Wigner–Weyl transform

Nodes36
Edges35
Triples14
Avg. degree1.94
Density0.055556
Components1

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Wigner–Weyl transform

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related to Further reading · 14
Wigner–Weyl transform → American Journal, Bibcode, Case, EMS Press, Encyclopedia, IV, Mathematics, October, Physics, Sections, Terence Tao's, Weyl, Wigner, William

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weyl quantization space phase quantum wigner operators displaystyle transform map functions function operator mechanics one formula classical mapping representation properties

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SubjectPredicateObjectConfidenceSrc
Wigner–Weyl transformrelated to Further readingCase0.60section
Wigner–Weyl transformrelated to Further readingWilliam0.60section
Wigner–Weyl transformrelated to Further readingOctober0.60section
Wigner–Weyl transformrelated to Further readingWigner0.60section
Wigner–Weyl transformrelated to Further readingWeyl0.60section
Wigner–Weyl transformrelated to Further readingAmerican Journal0.60section
Wigner–Weyl transformrelated to Further readingPhysics0.60section
Wigner–Weyl transformrelated to Further readingBibcode0.60section
Wigner–Weyl transformrelated to Further readingSections0.60section
Wigner–Weyl transformrelated to Further readingIV0.60section
Wigner–Weyl transformrelated to Further readingEncyclopedia0.60section
Wigner–Weyl transformrelated to Further readingMathematics0.60section

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