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THE NON-RELATIVISTIC LIMIT OF RELATIVISTIC EXTENDED THERMODYNAMICS WITH MANY MOMENTS- PART I: THE BALANCE EQUATIONS

机译:具有许多时刻的相对论延伸热力学的非相对论极限 - 第一部分:平衡方程

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The non-relativistic limit of Relativistic Extended Thermodynamics with 14 moments can be found in a paper by Dreyer and Weiss, which has been widely appreciated. In particular it suggest a particular structure for the classical counterpart of the theory, in particular that developed by Kremer, instead of the previous one with 13 moments. The same thing needs to be obtained with an arbitrary but fixed number of moments, and this is the object of the present paper. Also our results predict a particular structure for the classical counterpart with many moments, and it is not the simpler one. Moreover, from the passages here involved, it is evident that the deviation from the dominant parts of the equations is of the second order with respect to 1/c, with c the speed of light. This is interesting also for future applications; it suffices now to remember that the Maxwell equations are linear with respect to 1/c.
机译:通过Dreyer和Weiss在纸上发现了具有14次相对论延伸热力学的非相对论的极限极限,可通过德雷和Weiss在纸上找到,这被广泛欣赏。特别地,它表明了理论的经典对应物的特定结构,特别是由克里麦勒开发的理论,而不是以前的一个矩。需要使用任意但固定数量的时刻获得相同的东西,这是本文的目的。此外,我们的结果预测了具有许多时刻的经典对应的特定结构,而且它不是更简单的对方。此外,从此涉及的段落中,显然,与方程的主导部分的偏差相对于1 / C的第二阶,具有C的光速。这也很有趣,也很有趣;现在可以记住,麦克斯韦方程具有相对于1 / c的线性。

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