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A CLASS OF METRIC THEORIES OF GRAVITATION ON MINKOWSKI SPACETIME

机译:Minkowski时空上的一类度量衡理论

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摘要

A class of metric theories of gravitation on Minkowski spacetime is considered, which is-provided that certain assumptions (staying close to the original ideas of Einstein) are made-the almost most general one that can be considered. In addition to the Minkowskian metric G a dynamical metric H (called the Einstein metric) is defined by means of a second-rank tensor field S (referred to as gravitational potential). The theory is defined by a Lagrangian L, from which the field equations as well as, e.g., the energy-momentum tensor field for the gravitational field follow. the case of weak fields is considered explicitly. The static, spherically and time-inversal symmetric field is calculated, and as a first step to investigate the theory's viability the parameters are fitted to the experimental data of the perihelion advance and the deflection of light at the Sun. Finally the question of gauge freedoms in the gravitational potential is briefly discussed. [References: 12]
机译:考虑了关于Minkowski时空的一类度量衡理论,条件是假设做出了某些假设(与爱因斯坦的初衷相近),这是可以考虑的几乎最通用的假设。除Minkowskian度量G外,还通过第二张量张量场S(称为重力势)定义了动力学度量H(称为爱因斯坦度量)。该理论由拉格朗日L定义,从中可以得出场方程以及引力场的能量动量张量场。明确考虑弱场的情况。计算了静态,球形和时间反向对称场,并将其作为研究该理论可行性的第一步,将参数与近日点推进和太阳光偏转的实验数据拟合。最后,简要讨论了引力势中的标尺自由度问题。 [参考:12]

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