kw.\*:("Théorie Wigner")
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A Wigner approximation method for wave propagation (L)LOUGHLIN, Patrick J; COHEN, Leon.The Journal of the Acoustical Society of America. 2005, Vol 118, Num 3, pp 1268-1271, issn 0001-4966, 4 p., 1Article
Lattice sums within the Euler-MacLaurin approachKUKHTIN, V. V; SHRAMKO, O. V.Physics letters. A. 1991, Vol 156, Num 6, pp 257-259, issn 0375-9601, 3 p.Article
USE OF THE WIGNER REPRESENTATION IN SCATTERING PROBLEMS.REMLER EA.1975; ANN. PHYS.; U.S.A.; DA. 1975; VOL. 95; NO 2; PP. 455-495; BIBL. 13 REF.Article
Wigner distribution of a transducer beam pattern within a multiple scattering formalism for heterogeneous solidsGHOSHAL, Goutam; TURNER, Joseph A; WEAVER, Richard L et al.The Journal of the Acoustical Society of America. 2007, Vol 122, Num 4, pp 2009-2021, issn 0001-4966, 13 p.Article
Series representation of quantum-field quasiprobabilitiesMOYA-CESSA, H; KNIGHT, P. L.Physical review. A. 1993, Vol 48, Num 3, pp 2479-2481, issn 1050-2947, AArticle
ON THE CLASSICAL LIMIT OF QUANTUM MECHANICS.SIEGEL W.1976; ACTA PHYS. POLON., B; POLOGNE; DA. 1976; VOL. 7; NO 1; PP. 29-38; BIBL. 16 REF.Article
ON THE RESONANCE LIGHT PRESSUREMELIK BARKHUDAROV TK.1981; PHYS. LETT. SECT. A; ISSN 0375-9601; NLD; DA. 1981; VOL. 82; NO 3; PP. 109-110; BIBL. 2 REF.Article
String-localized quantum fields from Wigner representationsMUND, Jens; SCHROER, Bert; YNGVASON, Jakob et al.Physics letters. Section B. 2004, Vol 596, Num 1-2, pp 156-162, issn 0370-2693, 7 p.Article
Weak field magnetoresistance in quasi-one-dimensional systemsNAKAMURA, Y; FUKUYAMA, H.Journal of the Physical Society of Japan. 1998, Vol 67, Num 4, pp 1371-1376, issn 0031-9015Article
Universality in the random matrix spectra in the regime of weak non-hermiticityFYODOROV, Y. V; SOMMERS, H.-J; KHORUZHENKO, B. A et al.Annales de l'I.H.P. Physique théorique. 1998, Vol 68, Num 4, pp 449-489, issn 0246-0211Article
An alter+ative basis for the Wigner-Racah algebra of the group SU(2)Kibler, M; Daoud, M.1997, 12 p.Report
Quantum hydrodynamic equations for nanostructures with spatially varying effective massKAM-WING CHAI; SIMMONS, J. G.Superlattices and microstructures. 1993, Vol 13, Num 4, pp 507-510, issn 0749-6036Article
Efficient computation of the discrete Wigner distribution function through a new iterative algorithmGARCIA, I; GONZALO, C; PEREZ CASTELLANOS, M et al.International conference on acoustics, speech, and signal processing. 1997, pp 1981-1984, isbn 0-8186-7919-0Conference Paper
Time-frequency spectral estimation of speechRAINTON, D; YOUNG, S. J.Computer speech & language (Print). 1992, Vol 6, Num 1, pp 15-36, issn 0885-2308Article
Realistic optical homodyne measurements and quasiprobability distributionsLEONHARDT, U; PAUL, H.Physical review. A. 1993, Vol 48, Num 6, pp 4598-4604, issn 1050-2947Article
Analysis of certain lattice sumsBORWEIN, D; BORWEIN, J. M; SHAIL, R et al.Journal of mathematical analysis and applications. 1989, Vol 143, Num 1, pp 126-137, issn 0022-247X, 12 p.Article
Effect of quantum fluctuations on the dipolar motion of Bose-Einstein condensates in optical latticesPOLKOVNIKOV, Anatoli; WANG, Daw-Wei.Physical review letters. 2004, Vol 93, Num 7, pp 070401.1-070401.4, issn 0031-9007Article
A direct proof of Wigner's theorem on maps which preserve transition probabilities between pure states of quantum systemsSHARMA, C. S; ALMEIDA, D. F.Annals of physics (Print). 1990, Vol 197, Num 2, pp 300-309, issn 0003-4916Article
Regularity and unitarity of bilinear time-frequency signal representationsHLAWATSCH, F.IEEE transactions on information theory. 1992, Vol 38, Num 1, pp 82-94, issn 0018-9448Article
On the Wigner Ville distribution of finite duration signalsWALDO, D; PRABHAKAR RAO CHITRAPU.Signal processing. 1991, Vol 24, Num 2, pp 231-237, issn 0165-1684Article
Wigner distribution analysis of filters with perceptible phase distortionPREIS, D; HLAWATSCH, F; BLOOM, P. J et al.Journal of the Audio Engineering Society. 1987, Vol 35, Num 12, pp 1004-1012, issn 0004-7554Article
A COMPOSITION LAW FOR SOLUTIONS OF WEISSKOPF-WIGNER THEORIES.ERNST V.1975; J. PHYS. A; G.B.; DA. 1975; VOL. 8; NO 1; PP. 76-94; BIBL. 15 REF.Article
BOUND PHOTONS IN THE LOWEST ORDER WEISSKOPF-WIGNER THEORY.GRIMM E; ERNST V.1975; Z. PHYS. A; DTSCH.; DA. 1975; VOL. 274; NO 4; PP. 293-303; BIBL. 27 REF.Article
Maple procedures for the coupling of angular momenta. IV. Spherical harmonicsINGHOFF, T; FRITZSCHE, S; FRICKE, B et al.Computer physics communications. 2001, Vol 139, Num 3, pp 297-313, issn 0010-4655Article
Symmetries in nuclear, atomic and molecular spectroscopyKibler, Maurice.1997, 30 p.Report