Derivation of gravitational continuity equation fromtime-dependent quasi-Maxwell equations

S. DIMARIA; P. OLIVA; U.BOTTIGLI; M.CARPINELLI; B. GOLOSIO

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Derivation of gravitational continuity equation fromtime-dependent quasi-Maxwell equations

机译：由时间相关的拟麦克斯韦方程组导出引力连续性方程组

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At first, by using 1+3 splitting concepts for a time-dependent space-time, we derive the time-dependent quasi-Maxwell equations in terms of gravito-electric and gravitomagnetic fields. Then, we present the linearized gravitationalcontinuity equation for this space-time by considering the Lorentz gauge condition.

机译：首先，通过将1 + 3分裂概念用于时间相关的时空，我们根据重力电场和重力磁场推导了时间相关的准麦克斯韦方程。然后，通过考虑洛伦兹规范条件，给出了该时空的线性化重力连续性方程。

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《Il Nuovo Cimento della Societa Italiana di Fisica, B. General physics, relativity, astronomy and mathematical physics and methods》 |2009年第2期|共8页
作者
S. DIMARIA; P. OLIVA; U.BOTTIGLI; M.CARPINELLI; B. GOLOSIO;
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正文语种 eng
中图分类物理学;
关键词
concepts; quasi-Maxwell; space-time;

机译：概念;准麦克斯韦;时空;

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1. Derivation of gravitational continuity equation fromtime-dependent quasi-Maxwell equations [J] . S. DIMARIA, P. OLIVA, U.BOTTIGLI, Il Nuovo Cimento della Societa Italiana di Fisica, B. General physics, relativity, astronomy and mathematical physics and methods . 2009,第2期

机译：由时间相关的拟麦克斯韦方程组导出引力连续性方程组
2. Editorial notes to: 3. On the theory of gravitation. By Hermann Weyl and to: 5. Comment on the axially symmetric solutions to Einstein's equations of gravitation. By Hermann Weyl and to: New solutions to Einstein's equations of gravitation. B. Explicit determination of static, axially symmetric fields. By Rudolf Bach. With a supplement on the static two-body problem. By H. Weyl [J] . Neugebauer G., Petroff D., Mashhoon B. General Relativity and Gravitation: GRG Journal . 2012,第3期

机译：编辑评论：3.关于引力理论。赫尔曼·韦尔（Hermann Weyl）着：5.评论爱因斯坦引力方程的轴向对称解。赫尔曼·韦尔（Hermann Weyl）着和：爱因斯坦引力方程的新解。 B.静态轴向对称场的显式确定。鲁道夫·巴赫（Rudolf Bach）。补充了静态两体问题。由H.Weyl
3. EXACT SOLUTIONS OF THE BIANCHI TYPE VI_0 METRIC VIA TIME DEPENDENT QUASI-MAXWELL EQUATIONS [J] . The African Review of Physics . 2014,第2014期

机译：时间依赖的拟Maxwell方程组Banchi VI_0度量的精确解
4. A NEW DERIVATION OF HORIZONTAL TWO DIMENSIONAL DEPTH AVERAGED MOMENTUM EQUATION AND CONTINUITY EQUATION, WHICH INCLUDE TOTAL EFFECT OF POROSITY INSIDE THE VEGETATION [C] . N. A. K. NANDASENA, Norio TANAKA, Toshimitsu TAKAGI 水工学講演会 . 2007

机译：二维平均深度动量方程和连续性方程的新推导，其中包括植被内部孔隙率的总影响
5. Approximate Techniques for the Solution of Unconfined Groundwater Flow Equations and a Derivation of a Two-Sided Fractional Conservation of Mass Equation. [D] . Olsen, Jeffrey S. 2017

机译：无限制地下水流方程解的近似技术和质量方程的双向分数守恒推导。
6. Inaugural Article: Simplified derivation of the gravitational wave stress tensor from the linearized Einstein field equations [O] . Steven A. Balbus 2016

机译：开篇文章：线性化爱因斯坦场方程的引力波应力张量的简化推导
7. Editorial notes to: 3. On the theory of gravitation. By Hermann Weyl and to: 5. Comment on the axially symmetric solutions to Einstein’s equations of gravitation. By Hermann Weyl and to: New solutions to Einstein’s equations of gravitation. B. Explicit determination of static, axially symmetric fields. By Rudolf Bach. With a supplement on the static two-body problem. By H. Weyl [O] . Gernot Neugebauer, David Petroff, Bahram Mashhoon 2012

机译：编辑笔记：3。论引力理论。由Hermann Weyl和：5。评论爱因斯坦的引力方程的轴对称解决方案。由Hermann Weyl和：Einstein的引力方程的新解决方案。 B.明确确定静态，轴对称的字段。由Rudolf Bach。静态双体问题的补充。由H. Weyl.
8. Difficulty and Possibility of Kinetic Theory of Quantum-Mechanical Systems - Supplement: Linearization of Covariant Equations for a Non-Euclidean Field - Derivation and Interpretation of the Dirac Equation and of the Maxwell-Lorentz Equations [R] . Koga, T. 1969

机译：量子力学系统动力学理论的难点和可能性 - 补充：非欧几里德场的协变方程的线性化 - 狄拉克方程和麦克斯韦 - 洛伦兹方程的推导和解释

Derivation of gravitational continuity equation fromtime-dependent quasi-Maxwell equations

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