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Wigner–Weyl transform
Known as:
Weyl quantization
, Phase space quantization
, Wigner-Weyl transformation
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In quantum mechanics, the Wigner–Weyl transform or Weyl–Wigner transform is the invertible mapping between functions in the quantum phase space…
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Related topics
Related topics
14 relations
Canonical commutation relation
Classical limit
Correspondence principle
Density matrix
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2015
2015
Holographic p-wave superconductor models with Weyl corrections
Lu Zhang
,
Qiyuan Pan
,
Jiliang Jing
2015
Corpus ID: 118559234
2012
2012
CONDENSATION OF THE SCALAR FIELD WITH STUCKELBERG AND WEYL CORRECTIONS IN THE BACKGROUND OF A PLANAR AdS–SCHWARZSCHILD BLACK HOLE
D. Momeni
,
M. Setare
,
R. Myrzakulov
2012
Corpus ID: 119238397
We study analytical properties of the Stuckelberg holographic superconductors with Weyl corrections. We obtain the minimum…
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2009
2009
Geometric phase and quantum phase transition in an inhomogeneous periodic XY spin-1/2 model
Yu-Quan Ma
,
Shu Chen
2009
Corpus ID: 118634867
The notion of geometric phase has been recently introduced to analyze the quantum phase transitions of many-body systems from the…
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2003
2003
Radon transform of the Wheeler-De Witt equation and tomography of quantum states of the universe
V. Man'ko
,
G. Marmo
,
C. Stornaiolo
2003
Corpus ID: 12751477
The notion of standard positive probability distribution function (tomogram) which describes the quantum state of the universe…
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2002
2002
Small Ball Probabilities of Fractional Brownian Sheets via Fractional Integration Operators
E. Belinsky
,
W. Linde
2002
Corpus ID: 56533075
We investigate the small ball problem for d-dimensional fractional Brownian sheets by functional analytic methods. For this…
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2001
2001
Almost-Kähler Deformation Quantization
A. Karabegov
,
M. Schlichenmaier
2001
Corpus ID: 55182118
We use a natural affine connection with nontrivial torsion on an arbitrary almost-Kähler manifold which respects the almost-K…
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Highly Cited
2001
Highly Cited
2001
Toeplitz and Hankel kernels for estimating time-varying spectra of discrete-time random processes
L. Scharf
,
B. Friedlander
IEEE Transactions on Signal Processing
2001
Corpus ID: 5916710
For a nonstationary random process, the dual-time correlation function and the dual frequency Loeve spectrum are complete…
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Highly Cited
1994
Highly Cited
1994
Tomographic time-frequency analysis and its application toward time-varying filtering and adaptive kernel design for multicomponent linear-FM signals
J. Wood
,
D. T. Barry
IEEE Transactions on Signal Processing
1994
Corpus ID: 33749409
Since line integrals through the Wigner spectrum can be calculated by dechirping, calculation of the Wigner spectrum may be…
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1992
1992
An introduction to quantized Lie groups and algebras
T. Tjin
1992
Corpus ID: 15466479
We give a self-contained introduction to the theory of quantum groups according to Drinfeld, highlighting the formal aspects as…
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1974
1974
La transformation de Weyl et la fonction de Wigner : une forme alternative de la méchanique quantique
S. Groot
1974
Corpus ID: 118021449
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