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Index « AbsEn.i » - entrée « lorentz »
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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000191 (1993) E. Folke Bolinder [Suède]Marcel Riesz’s Lecture Notes on Clifford Algebra
000451 (1993) E. B. Vinberg ; O. V. ShvartsmanDiscrete Groups of Motions of Spaces of Constant Curvature
000486 (1992) Pertti Lounesto [Royaume-Uni]Clifford algebra calculations with a microcomputer
000515 (2007) C. Meusburger [Canada]Geometrical (2+1)-Gravity and the Chern-Simons Formulation: Grafting, Dehn Twists, Wilson Loop Observables and the Cosmological Constant
001093 (2006) Heinrich Saller [Allemagne]Gauge Coupling Constants as Residues of Spacetime Representations
001434 (2001) Jakub Czajko [États-Unis]On conjugate complex time III: Superstrings and complex Lorentz transformation
001743 (1998) H. Saller [Allemagne]The central correlations of hypercharge, isospin, colour and chirality in the standard model
001E22 (2009) Bruno Franchi [Italie] ; Maria Carla Tesi [Italie]Faraday’s Form and Maxwell’s Equations in the Heisenberg Group
001F15 (1981) M. TollerSymmetry and feasibility of infinitesimal transformations
002437 (1998) Heinrich SallerExternal-Internal Group Quotient Structure for the Standard Model in Analogy to General Relativity
002777 (1991) A. V. LevichevMethods of investigation of the causal structure of homogeneous Lorentz manifolds
002B79 (1995) V. K. Dobrev [Allemagne, Bulgarie]q - Difference Intertwining Operators for Uq(sl(4)) and q - Conformal Invariant Equations
002C81 (2007) Geoffrey Mess [États-Unis]Lorentz spacetimes of constant curvature
002D29 (2000) Heinrich Saller [Allemagne]Duality-Induced Reflections and CPT
002E04 (2011) Zbigniew OziewiczElectric and magnetic fields: do they need Lorentz covariance?
003176 (2004) Vladimir Georgescu [France] ; Andrei Iftimovici [France]Riesz–Kolmogorov Compactness Criterion, Lorentz Convergence and Ruelle Theorem on Locally Compact Abelian Groups
003408 (2009) Zbigniew Oziewicz [Mexique]Isometry from Reflections Versus Isometry from Bivector

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