Principle of Relativity, Dual Poincaré Group and Relativistic Quadruple

Details Principle of Relativity, Dual Poincaré Group and Relativistic Quadruple Principle of Relativity, Dual Poincaré Group and Relativistic Quadruple

2009-09-30

arxiv.org/abs/0909.5497v3

Physics

Mathematical Physics

16 pages. Extended version

Scientific paper

Based on the principle of relativity with two universal constants (c, l) and in the inertial motion group IM(1,3)\sim PGL(5,R), with Lorentz isotropy, in addition to Poincar\'e group of Einstein's SR the dual Poincar\'e group preserves the origin lightcone and its space/time-like region R_\pm appeared at common origin of intersected Minkowski/dS/AdS space. The dual Poincare kinematics is on a pair of degenerate Einstein manifolds with \Lambda_\pm=\pm3l^{-2} for R_\pm, respectively. Thus, there is a Poincar\'e double and the dS double for dS/AdS SR. Further, with other four doubles they form a relativistic quadruple for three kinds of SR on M/D_\pm, respectively. The dS SR with the dS-dual Poincare double provides new kinematics for cosmic scale physics.

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