New theory of Lorentz violation from a general principle
Lingli, Zhou, Bo-Qiang Ma
Abstract
Lingli, Zhou, Bo-Qiang Ma
Abstract
We report that a general principle of physical independence of mathematical background manifolds brings a replacement of common derivative operators by co-derivative ones. Then we obtain a new Lagrangian for the ordinary minimal standard model with supplementary terms containing the Lorentz invariance violation information measured by a new matrix, denoted as the Lorentz invariance violation matrix. We thus provide a new fundamental theory to study Lorentz invariance violation effects consistently and systematically.
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We report that a general principle of physical independence of mathematical background manifolds brings a replacement of common derivative operators by co-derivative ones. Then we obtain a new Lagrangian for the ordinary minimal standard model with supplementary terms containing the Lorentz invariance violation information measured by a new matrix, denoted as the Lorentz invariance violation matrix. We thus provide a new fundamental theory to study Lorentz invariance violation effects consistently and systematically.
Key concepts: Lorentz covariance, CPT symmetry, Lorentz transformation, Invariance principle, Velocity-addition formula, Matrix (chemical analysis), Lorentz factor, Independence (probability theory)