Results 111 to 120 of about 91,861 (215)
Complexity growth and the Krylov-Wigner function
For any state in a D-dimensional Hilbert space with a choice of basis, one can define a discrete version of the Wigner function — a quasi-probability distribution which represents the state on a discrete phase space.
Ritam Basu +3 more
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Hadron tomography through Wigner distributions
6 pages, 1 figure, 1 table, Prepared for the Third International Workshop on Transverse Polarization Phenomena in Hard Scattering (Transversity2011), Veli Lo\v{s}inj, Croatia, 29 Aug - 2 Sep ...
Lorcé, C., Pasquini, B.
openaire +2 more sources
The quaternion Wigner-Ville distribution associated with linear canonical transform (QWVD-LCT) is a nontrivial generalization of the quaternion Wigner-Ville distribution to the linear canonical transform (LCT) domain. In the present paper, we establish a
Mawardi Bahri, Muh. Saleh Arif Fatimah
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Applications of the Wigner Distribution Function in Signal Processing
We present a review of the applications of the Wigner distribution function in various areas of signal processing: amplitude and phase retrieval, signal recognition, characterization of arbitrary signals, optical systems and devices, and coupling ...
Dragoman Daniela
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Level and width statistics of the open many-body systems
The level and width statistics of the two kinds of the random matrix models coupled to the continuum are analyzed. In the first model, the gaussian orthogonal ensemble with random couplings to the continuum, not only the width statistics deviate from the
Mizutori Shoujirou, Aiba Hirokazu
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“BW90”: The Highest Frequency Clicks Ever Recorded for a Beaked Whale
Marine Mammal Science, Volume 42, Issue 2, April 2026.
Natália Rodrigues‐Soares +3 more
wiley +1 more source
Kaon GTMDs in the Dyson–Schwinger equations using contact interaction
An array of the kaon twist-two, three, four generalised transverse momentum dependent parton distributions (GTMDs) has been investigated within the framework of covariant and confining Dyson–Schwinger equations using contact interaction.
Jin-Li Zhang
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Quantum Field Theory in the Weyl–Wigner Representation
The Wigner representation for quantum mechanics of particles is generalized to Bose fields. The standard Hilbert space quantization becomes, via the Weyl transform, a quantization method that consists of adding a Gaussian zeropoint field distribution to ...
Emilio Santos
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Wigner negativity, random matrices and gravity
Given a choice of an ordered, orthonormal basis for a D-dimensional Hilbert space, one can define a discrete version of the Wigner function — a quasi-probability distribution which represents any quantum state as a real, normalized function on a discrete
Ritam Basu +5 more
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Wigner functions are a distribution function on phase space that allow to represent the state of a quantum-mechanical system. They are in many ways similar to classical phase space probability distributions, but can, in contrast to these, be negative.
Michael te Vrugt
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