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首页> 外文期刊>International journal of modern physics, D. Gravitation, astrophysics, cosmology >A connection between linearized Gauss-Bonnet gravity and classical electrodynamics
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A connection between linearized Gauss-Bonnet gravity and classical electrodynamics

机译:线性化高斯 - 帽重力与经典电动力学之间的联系

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摘要

A connection between linearized Gauss Bonnet gravity and classicsl electrodynamics is found by developing a procedure which can be used to derive completely gauge-invariant models. The procedure involves building the most general Lagrangian for a particular order of derivatives (N) and a rank of tensor potential (M), then solving such that the model is completely gauge-invariant (the Lagrangian density, equation of motion and energy momentum tensor are all gauge-invariant). In the case of N = 1 order of derivatives and M = 1 rank of tensor potential, electrodynamics is uniquely derived from the procedure. In the case of N = 2 order of derivatives and M = 2 rank of symmetric tensor potential, linearized Gauss-Bonnet gravity is uniquely derived from the procedure. The natural outcome of the models for classical electrodynamics and linearized Gauss Bonnet gravity from a common set of rules provides an interesting connection between two well-explored physical models.
机译:通过开发可用于衍生完全仪表不变模型的程序,找到线性化高斯推力重力和Classicsl电动动力学之间的连接。 该程序涉及为特定衍生品(n)的特定顺序和张量电位(m)的级别构建最普通的拉格朗日,然后解决该模型是完全衡量的(拉格朗日密度,运动和能量动量张量的方程 都是不变的)。 在n = 1阶数的衍生物和m = 1级级张力电位的情况下,电动动力学唯一地从过程中得出。 在N = 2阶数的衍生物和M = 2等级的对称张力电位的情况下,线性化高斯引擎的重力是唯一的从过程中导出的。 古典电动力模型的自然结果和来自普通规则集的型号的型高斯引擎形重力提供了两个探索的实际模型之间的有趣联系。

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