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Classical non-Abelian Berry's phaseYIHREN WU.Journal of mathematical physics. 1990, Vol 31, Num 2, pp 294-299, issn 0022-2488, 6 p.Article

Pancharatnam―Berry phase of optical systemsGUTIERREZ-VEGA, Julio C.Optics letters. 2011, Vol 36, Num 7, pp 1143-1145, issn 0146-9592, 3 p.Article

Berry phase magnification in optical microcoil resonatorsLEE, Timothy; BRODERICK, Neil G. R; BRAMBILLA, Gilberto et al.Optics letters. 2011, Vol 36, Num 15, pp 2839-2841, issn 0146-9592, 3 p.Article

Fermion determinants and the Berry phaseMARTINEZ, J. C.Journal of physics. A, mathematical and general. 1989, Vol 22, Num 10, pp 1711-1714, issn 0305-4470, 4 p.Article

Adiabatic approximation for path integrals and geometrical potentialsOHNISHI, Takashi; NAGAOSA, Naoto.Journal of the Physical Society of Japan. 2007, Vol 76, Num 1, issn 0031-9015, 015003.1-015003.2Article

SO(2,1)-invariant systems and the Berry phaseCERVERO, J. M; LEJARRETA, J. D.Journal of physics. A, mathematical and general. 1989, Vol 22, Num 14, pp L663-L666, issn 0305-4470Article

Berry phases, quantum phase transitions and Chern numbersCONTRERAS, H. A; REYES-LEGA, A. F.Physica. B, Condensed matter. 2008, Vol 403, Num 5-9, pp 1301-1302, issn 0921-4526, 2 p.Conference Paper

The need for a flat higher gauge structure to describe a Berry phase associated with some resonance phenomenaVIENNOT, David.Journal of mathematical physics. 2009, Vol 50, Num 5, issn 0022-2488, 052101.1-052101.15Article

Principal bundle structure of quantum adiabatic dynamics with a Berry phase which does not commute with the dynamical phaseVIENNOT, David.Journal of mathematical physics. 2005, Vol 46, Num 7, pp 072102.1-072102.21, issn 0022-2488Article

The Poincaré sphere and the Pancharatnam phase : some historical remarksRAMASESHAN, S.Current science (Bangalore). 1990, Vol 59, Num 21-22, pp 1154-1158, issn 0011-3891Conference Paper

On removing Berry's phaseGIAVARINI, G; GOZZI, E; ROHRLICH, D et al.Physics letters. A. 1989, Vol 138, Num 6-7, pp 235-241, issn 0375-9601, 7 p.Article

Berry phase and entanglement of three qubits in a new Yang-Baxter systemTAOTAO HU; KANG XUE; CHUNFENG WU et al.Journal of mathematical physics. 2009, Vol 50, Num 8, issn 0022-2488, 083509.1-083509.8Article

Berry's phase and the symplectic character of quantum time evolutionRALSTON, J. P.Physical review. A, General physics. 1989, Vol 40, Num 9, pp 4872-4884, issn 0556-2791, 13 p.Article

Berry phase for supersymmetric shape-invariant potentialsBHAUMIK, D; DUTTA-ROY, B; BAGCHI, B. K et al.Physics letters. A. 1994, Vol 193, Num 1, pp 11-14, issn 0375-9601Article

Adiabatic and nonadiabatic Berry phases for two-level atomsMOORE, D. J; STEDMAN, G. E.Physical review. A. 1992, Vol 45, Num 1, pp 513-519, issn 1050-2947Article

Berry phase in multiphoton experimentsKLYSHKO, D. N.Physics letters. A. 1989, Vol 140, Num 1-2, pp 19-24, issn 0375-9601, 6 p.Article

Geometric structure of quantum-mechanical evolutionHERDEGEN, A.Physics letters. A. 1989, Vol 139, Num 3-4, pp 109-111, issn 0375-9601, 3 p.Article

Neutral-fermion-soliton statistics in the short-range resonating-valence-bond state: a reevaluation. ReplyHALDANE, F. D. M; LEVINE, H; KIVELSON, S. A et al.Physical review. B, Condensed matter. 1989, Vol 40, Num 10, pp 7340-7344, issn 0163-1829, 5 p.Article

Regular and chaotic chemical spatiotemporal patternsTAM, W. Y; VASTANO, J. A; SWINNEY, H. L et al.Physical review letters. 1988, Vol 61, Num 19, pp 2163-2166, issn 0031-9007Article

Spin entanglement of two delocalized Fermions and Berry phaseBASU, B; BANDYOPADHYAY, P.Journal of physics. A, Mathematical and theoretical (Print). 2008, Vol 41, Num 5, issn 1751-8113, 055301.1-055301.7Article

Berr's phase, Hannay's angle and quantum normal formsBORSARI, I; CALICETI, E.Journal of physics. A, mathematical and general. 1993, Vol 26, Num 15, pp 3805-3822, issn 0305-4470Article

Geometric phase of an elliptical polariscopeWOZNIAK, Władysław A; KURZYNOWSKI, Piotr.Journal of the Optical Society of America. A, Optics, image science, and vision (Print). 2012, Vol 29, Num 10, pp 2226-2229, issn 1084-7529, 4 p.Article

Non-Abelian Berry phase, instantons, and N = (0,4) supersymmetryLAIA, João N.Journal of mathematical physics. 2010, Vol 51, Num 12, issn 0022-2488, 122308.1-122308.8Article

Berry's phase and T-invarianceGILLER, S; GONERA, C; KOSINSKI, P et al.Acta physica Polonica. B. 1994, Vol 25, Num 5, pp 799-807, issn 0587-4254Article