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arXiv 1801.08396gr-qc
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暗物质:运动问题

Dark Matter: The Problem of Motion

Magd E. Kahil

摘要:

不同粒子的非测地线和非测地线偏差方程,得到使用一种特定类型的类的Bazanski拉格朗日。这种类型的路径已被发现来描述的问题的变质量存在的黎曼几何。这可能会引起对暗物质效应的探测,从而揭示既不响应牛顿引力也不响应爱因斯坦引力的天体运动的奥秘。非测地线方程和偶极粒子或流体之间的一个重要联系已被引入应用物理学的几何化概念。这个概念已经被推广到以几何方式表示流体动力学方程。这种方法,要求寻找一个合适的引力理论,能够描述不同的区域,有资格检测暗物质。使用不同版本的双度量引力理论,以检查其相关的非测地线路径。由于几何化概念的实施,非测地线方程的稳定性问题是必不可少的,以检测这些对象的行为存在的暗物质的研究。

英文摘要:

Equations of non-geodesic and non-geodesic deviations for different particles are obtained, using a specific type of classes of the Bazanski Lagrangian. Such type of paths has been found to describe the problem of variable mass in the presence of Riemannian geometry. This may give rise to detect the effect of dark matter which reveals the mystery of motion of celestial objects that are not responding neither to Newtonian nor Einsteinian gravity. An important link between non-geodesic equations and the dipolar particle or fluids has been introduced to apply the concept of geometization of physics. This concept has been already extended to represent the hydrodynamic equations in a geometric way. Such an approach, demands to seek for an appropriate theory of gravity able to describe different regions, eligible for detecting dark matter. Using different versions of bi-metric theory of gravity, to examine their associate non-geodesic paths. Due to implementing the geometrization concept, the stability problem of non-geodesic equations are essential to be studied for detecting the behavior of those objects in the presence of dark matter.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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