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25 April 2024
 
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Results 1 to 16 of 16 for query "C.Gonera". (0.01 sec.)



1.
Superintegrable models of Winternitz type
C. Gonera; P. Kosinski; P. Maslanka;
30 Aug 2001   /  Phys.Lett. A289 (2001) 66-68
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2.
A gauge theory of the hamiltonian reduction for the rational Calogero - Moser system
C.Gonera; P.Kosinski; P.Maslanka;
27 Apr 2001   /  Phys.Lett. A283 (2001) 119-123
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3.
N=1/2 Global SUSY: R-Matrix Approach
C. Gonera; M. Wodzislawski;
22 Mar 2012
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4.
Global Space-Time Symmetries of Quantized Euclidean and Minkowski Superspaces
C. Gonera; M. Wodzislawski;
2 Dec 2011
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5.
Structure of Berry's phase: Some group-theoretical examples
S Giller; C Gonera; P Kosinski; P Maslanka;
31 Jul 1993   /  Phys Rev A, 48 (2), 907-912
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6.
On the Consistency of Twisted Gauge Theory
S. Giller; C. Gonera; P. Kosinski; P. Maslanka;
2 Jan 2007
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7.
Global Symmetries of Noncommutative Space-time
C.Gonera; P.Kosinski; P.Maslanka; S.Giller;
6 Jul 2005   /  Phys.Rev. D72 (2005) 067702
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8.
Space-time symmetry of noncommutative field theory
C. Gonera; P. Kosinski; P. Maslanka; S. Giller;
15 Apr 2005   /  Phys.Lett. B622 (2005) 192-197
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9.
Quadratic integrals of motion for the systems of identical particles
Y. Brihaye; C. Gonera; P.Kosinski; P. Maslanka; S. Giller;
28 Jul 2004
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10.
Quadratic integrals of motions for the systems of identical particles-quantum case
Y. Brihaye; C. Gonera; P. Kosinski; P.Maslanka; S. Giller;
28 Jul 2004
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11.
Symmetry algebras for superintegrable systems
C. Gonera; P. Kosinski; M. Majewski; P. Maslanka;
28 Jul 2004
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12.
Adiabatic limit interference effects for two energy level transition amplitudes and Nikitin - Umanskii formula studied by fundamental solution method
Stefan Giller;
18 Jul 2002
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13.
Superintegrable Calogero-type systems admit maximal number of Poisson structures
C. Gonera; Y. Nutku;
24 May 2001
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14.
Projective representation of k-Galilei group
C.Gonera; P.Kosinski; P.Maslanka; M.Tarlini;
10 Jun 1998
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15.
Calogero model and sL(2,R) algebra
C. Gonera; P. Kosinski;
30 Oct 1998   /  Acta Phys.Polon. B30 (1999) 907-914
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16.
Galilean invariance in 2+1 dimensions.
Y.Brihaye; C.Gonera; S.Giller; P.Kosinski.;
8 Mar 1995
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