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Results 1 to 25 of 331

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Holography for the lorentz group Racah coefficientsKRASNOV, Kirill.Classical and quantum gravity (Print). 2005, Vol 22, Num 11, pp 1933-1944, issn 0264-9381, 12 p.Article

Two Versions of Maxwell's Equations and the nature of LightGILL, Tepper L; ZACHARY, Woodford W.Proceedings of SPIE, the International Society for Optical Engineering. 2009, Vol 7421, issn 0277-786X, isbn 978-0-8194-7711-8 0-8194-7711-7, 1Vol, 74210O.1-74210O.12Conference Paper

A note on theories with a minimal lengthHOSSENFELDER, S.Classical and quantum gravity (Print). 2006, Vol 23, Num 5, pp 1815-1821, issn 0264-9381, 7 p.Article

Duality for a Lorentz quantum groupDOBREV, V. K; PREETI PARASHAR.letters in mathematical physics. 1993, Vol 29, Num 4, pp 259-269, issn 0377-9017Article

Poisson structures on the Lorentz groupZAKRZEWSKI, S.letters in mathematical physics. 1994, Vol 32, Num 1, pp 11-23, issn 0377-9017Article

Semiclassical limits of simplicial quantum gravityBARRETT, J. W; FOXON, T. J.Classical and quantum gravity (Print). 1994, Vol 11, Num 3, pp 543-556, issn 0264-9381Article

Optical activities as computing resources for space-time symmetriesKIM, Y. S.Journal of modern optics (Print). 2010, Vol 57, Num 1, pp 17-22, issn 0950-0340, 6 p.Article

A completely integrable flow of star-shaped curves on the light cone in Lorentzian R4ANDERSON, T. C; MARI BEFFA, G.Journal of physics. A, Mathematical and theoretical (Print). 2011, Vol 44, Num 44, issn 1751-8113, 445203.1-445203.21Article

Lorentzian spin foam amplitudes: graphical calculus and asymptoticsBARRETT, John W; DOWDALL, R. J; FAIRBAIRN, Winston J et al.Classical and quantum gravity (Print). 2010, Vol 27, Num 16, issn 0264-9381, 165009.1-165009.34Article

Positivity in Lorentzian Barrett-Crane models of quantum gravityCHERRINGTON, J. Wade; CHRISTENSEN, J. Daniel.Classical and quantum gravity (Print). 2006, Vol 23, Num 3, pp 721-736, issn 0264-9381, 16 p.Article

Evaluation of the Lorentz group lie algebra map using the Baker-Cambell-Hausdorff formulaKAWAGUCHI, H.IEEE transactions on magnetics. 1999, Vol 35, Num 3, pp 1490-1493, issn 0018-9464, 1Conference Paper

Local symmetries of non-expanding horizonsBASU, Rudranil; CHATTERJEE, Ayan; GHOSH, Amit et al.Classical and quantum gravity (Print). 2012, Vol 29, Num 23, issn 0264-9381, 235010.1-235010.7Article

de Sitter group as a symmetry for optical decoherenceBASKAL, S; KIM, Y. S.Journal of physics. A, mathematical and general. 2006, Vol 39, Num 24, pp 7775-7788, issn 0305-4470, 14 p.Article

La synchronisation de Poincaré : du temps local au groupe de Lorentz : Henri Poincare et la physique = Synchronization of Poincaré : from local time to Lorentz groupREIGNER, Jean.Sciences (1969). 2004, Num 4, pp 22-30, issn 0151-0304, 9 p.Article

Differential geometry and dynamics of a lightlike point in Lorentzian spacetimeKRÜGER, H.Annales de la Fondation Louis de Broglie. 1999, Vol 24, Num 1-4, pp 39-66, issn 0182-4295Article

The principle of relativity and the special relativity tripleGUO, Han-Ying; WU, Hong-Tu; BIN ZHOU et al.Physics letters. Section B. 2009, Vol 670, Num 4-5, pp 437-441, issn 0370-2693, 5 p.Article

On representations of the q-deformed Lorentz and Poincaré algebrasPILLIN, M; WEIKL, L.Journal of physics. A, mathematical and general. 1994, Vol 27, Num 16, pp 5525-5540, issn 0305-4470Article

Dirac, Harish-Chandra and the unitary representations of the Lorentz group : Special section : Harish-ChandraMUKUNDA, N.Current science (Bangalore). 1993, Vol 65, Num 12, pp 936-940, issn 0011-3891Article

New topology for spatial infinity?BERGMANN, P. G; SMITH, G. J.Physical review. D. Particles and fields. 1993, Vol 48, Num 12, pp 5684-5687, issn 0556-2821Article

On the Wigner coefficients of the generalized Lorentz groups in the parabolic basisKERIMOV, G. A.Journal of mathematical physics. 1985, Vol 26, Num 8, pp 1885-1888, issn 0022-2488Article

The Lorentz group and the Thomas precession. II: Exact results for the product of two boostsSALINGAROS, N.Journal of mathematical physics. 1986, Vol 27, Num 1, pp 157-162, issn 0022-2488Article

Pick a light ray-any light rayHELFER, A. D.Journal of physics. A, mathematical and general. 1990, Vol 23, Num 12, pp 2413-2420, issn 0305-4470Article

A new set of Euler angles for the generalized Lorentz groupSYED, A.Journal of mathematical physics. 1984, Vol 25, Num 11, pp 3166-3170, issn 0022-2488Article

Canonical quantization procedure in a theory with absolute teleparallelismDE A. CAMPOS, R; LETELIER, P. S; DE OLIVEIRA, C. G et al.Progress of theoretical physics. 1985, Vol 74, Num 3, pp 626-629, issn 0033-068XArticle

On inequivalent classes of unique-mass-spin relativistic wave equations involving repeated irreducible representations with arbitrary multiplicitiesMATHEWS, P. M; VIJAYALAKSHMI, B.Journal of mathematical physics. 1984, Vol 25, Num 4, pp 1080-1087, issn 0022-2488Article

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