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Wigner's theorem

Known as: Wigner theorem 
Wigner's theorem, proved by Eugene Wigner in 1931, is a cornerstone of the mathematical formulation of quantum mechanics. The theorem specifies how… 
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Related topics

Related topics

9 relations
Active and passive transformationBorn ruleHilbert spaceMathematical formulation of quantum mechanics

Broader (1)

Quantum mechanics

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
A Constructive Proof of a General Wigner's Theorem.
This paper presents a constructive proof of a non-bijective, non-separable form of Wigner's theorem, that uses only a few basic… 
2018
2018
Wigner’s Theorem in s * and s n (H) Spaces
Wigner theorem is the cornerstone of the mathematical formula of quan-tum mechanics, it has promoted the research of basic theory… 
2017
2017
Involutive representations of coordinate algebras and quantum spaces
A bstractWe show that su2$$ \mathfrak{s}\mathfrak{u}(2) $$ Lie algebras of coordinate operators related to quantum spaces with… 
2012
2012
Study on Quantum Properties of Mesoscopic Circuit at Finite Temperature by virtue of the Weyl-Wigner Theorem
According to the theory of the thermo state,we studied the Wigner function and quantum fluctuations of mesoscopic RLC circuit.By… 
2012
2012
States of physical systems in classical and quantum mechanics
We discuss the descriptions of states of physical systems in classical and quantum mechanics. We show that while it is possible… 
2011
2011
A Generalization of Wigner's Theorem
2009
2009
Some remarks on Wigner′s theorem
The relations between several different forms of Wigner′s theorem are investigated,the descriptions of the theorem in terms of… 
2007
2007
A New Interpretation of Bilinear Time-Frequency Distributions
Wigner's theorem states that there exists no bilinear time-frequency distribution (TFD) that has correct marginals and is… 
Review
2005
Review
2005
Dynamical Symmetry Breaking and Mass Generation
We give a brief review of the physics of spontaneous symmetry breaking. The field-theoretic Goldstone theorem and its… 
2001
2001
The noncommutative replica approach
p-Adic and noncommutative analysis are applied to describe phase transitions in disordered systems. In the noncommutative replica… 
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