Ramifications of Einstein's Field Equations for Creating Advanced Propulsion Schemes

机译：爱因斯坦的场方程对建立高级推进方案的影响

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The notion that one can go faster than the speed of light, travel in parallel universes, or even go back and forth in time is an interesting scientific conjecture. These activities require evaluation within Einstein's field equations from an engineering perspective to possibly create a suitable propulsion system. A set of circumstances was uncovered that may lead to an anomalous gravitational distortion in what is normally referred to as the "vacuum field equation" in a near flat space-time continuum with no electric, magnetic or torsion fields. The distortion, possibly created by a gravitational vortex, is driven purely by the gravitational tensor. Additionally these field equations imply that unusual consequences may follow if one includes nonlinearities, off-diagonal terms in the gravitational or space-continuum tensors, more detailed boundary conditions as well as creating systems that enjoy over-unity performance. Depending upon definition of the curvature tensor, conditions for travel in a parallel universe, faster than light travel and past/future time travel may exist. The problem is to incorporate these capabilities within a design of a suitable propulsor to colonize and explore unknowns within the cosmos.

机译：一个人可以比光速快，在平行宇宙中传播甚至在时间上来回移动的想法是一个有趣的科学推测。这些活动需要从工程学角度对爱因斯坦的场方程进行评估，以可能创建合适的推进系统。发现了一系列情况，这些情况可能导致在没有电场，磁场或扭转场的近平坦的时空连续体内，通常被称为“真空场方程”的重力畸变。可能由重力涡流产生的变形完全由重力张量驱动。另外，这些场方程暗示，如果包括非线性，引力或空间连续张量中的非对角项，更详细的边界条件以及创建具有超统一性能的系统，则可能会产生异常结果。根据曲率张量的定义，在平行宇宙中行进的条件可能比光行进更快，并且过去/未来时间行进会更快。问题是将这些功能整合到合适的推进器设计中，以便在宇宙中定居并探索未知的事物。

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《AIAA aerospace sciences meeting including the new horizons forum and aerospace exposition》|2011年|p.5730-5740|共11页
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Paul A. Murad;
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中图分类航空;
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B: Magnetic field intensity (volt-second/m~2); c: Speed of light (3×10~8 meters/sec.); E: Electric field intensity (volts/meter); g: Gravity (9.8 m/sec~2); J: Current (coulomb/sec); et al;

机译：B：磁场强度（伏秒/ m〜2）; c：光速（3×10〜8米/秒）; E：电场强度（伏/米）; g：重力（9.8m / sec〜2）; J：电流（库仑/秒）;等;

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1. 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
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. Einstein-scalar field equation in LTB space-time: General scheme and special solutions LTB gravity interacting with scalar field [J] . Zecca Antonio European Physical Journal Plus . 2018,第9期

机译：LTB时效中的爱因斯坦 - 标量场方程：常规方案和特殊解决方案LTB重力与标量字段相互作用
4. Ramifications of Einstein's Field Equations for Creating Advanced Propulsion Schemes [C] . Paul A. Murad AIAA aerospace sciences meeting including the new horizons forum and aerospace exposition . 2011

机译：Einstein的田间方程的后果创建高级推进方案
5. A Classical Based Derivation of Time Dilation Providing First Order Accuracy to Schwarzschild's Solution of Einstein's Field Equations [D] . Austin, Rickey W. 2017

机译：基于经典的时间扩展推导，为Schwarzschild的爱因斯坦场方程解提供一阶精度
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. Consequences of Unusual Behaviour in Einstein's Field Equations for Advanced Propulsion Schemes [O] . Murad P.A. 2011

机译：爱因斯坦高级推进方案的场方程中异常行为的后果

Ramifications of Einstein's Field Equations for Creating Advanced Propulsion Schemes

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