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An invariant formulation of the potential integration method for the vortical equation of motion of a material point

机译:物质点运动涡旋方程势积分方法的不变式

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摘要

A relativistic procedure for deriving the kinetic part of the generalized Euler equation is proposed as an argument to justify the application of the vortical equation of motion to the solution of classical discrete dynamics problems. An invariant formulation of the potential integration method for th vortical equation of motion is given for a definite class of two-dimensional motions. To demonstrate the efficiency of the method, a number of well-known theorems on the dynamics of a material point are proved. A new result of the study is the fact that zeroenergy hyperelliptic motions are related to the field of 'multi-plicative' type forces.
机译:提出了一种相对论性的方法来推导广义欧拉方程的动力学部分,以此作为论证将涡旋运动方程应用到经典离散动力学问题的求解中的理由。对于一类确定的二维运动,给出了运动热方程的势积分方法的不变式。为了证明该方法的有效性,证明了许多关于材料点动力学的众所周知的定理。该研究的新结果是零能量超椭圆运动与“倍增”型力领域有关。

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