HAMILTON- JACOBI FORMULATION OF EINSTEIN GRAVITATIONAL FIELD

N. I. Farahat; H.M. Khalil; M.K. Srour

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HAMILTON- JACOBI FORMULATION OF EINSTEIN GRAVITATIONAL FIELD

机译：爱因斯坦引力场的Hamilton-Jacobi公式

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摘要

Einstein gradational field is studied by using Hamilton-Jacobi formalism. The equations of motion are total differential equations in many variables. The integrability conditions are tested.

机译：使用汉密尔顿-雅各比形式主义研究爱因斯坦的渐变场。运动方程是许多变量中的总微分方程。测试了可集成性条件。

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来源
《Hadronic Journal》 |2006年第6期|p.733-740|共8页
作者
N. I. Farahat; H.M. Khalil; M.K. Srour;
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作者单位

Department of Physics, Islamic University of Gaza P.O.Box 108, Gaza, Palestine;

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原文格式 PDF
正文语种 eng
中图分类分子物理学、原子物理学;
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专利

1. HAMILTON- JACOBI FORMULATION OF EINSTEIN GRAVITATIONAL FIELD [J] . N. I. Farahat, H. M. Khalil, M.K. Srour Hadronic Journal . 2006,第4期

机译：爱因斯坦引力场的Hamilton-Jacobi公式
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] . Gernot Neugebauer, David Petroff, Bahram Mashhoon General Relativity and Gravitation . 2012,第3期

机译：编辑评论：3.关于引力理论。赫尔曼·魏尔（Hermann Weyl）撰写和：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决方案。 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. 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
4. Bose–Einstein condensation in gravitational field [C] . Juan I. Rivas, A. Camacho Mexican Meeting on Mathematical and Experimental Physics . 2008

机译：引力场中的Bose-Einstein凝结
5. A laboratory test of Einstein's equivalence principle in atomic dysprosium: Search for temporal and gravitational variation of the fine-structure constant. [D] . Cingoz, Arman. 2009

机译：爱因斯坦原子中当量原理的实验室测试：寻找精细结构常数的时间和重力变化。
6. Birkhoffs Theory of Gravitation and Einsteins Theory for Weak Fields [O] . Alberto Barajas 1944

机译：伯克霍夫的引力理论和爱因斯坦的弱场理论
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. Gravitational nonminimally coupled electromagnetic fields: a possible solution to some idiosincrasies of Einstein-Maxwell theory. [R] . Accioly, A. J. 1988

机译：引力非最小耦合电磁场：爱因斯坦 - 麦克斯韦理论的某些特性的可能解决方案。

HAMILTON- JACOBI FORMULATION OF EINSTEIN GRAVITATIONAL FIELD

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