其物理意义,开普勒方程是关于行星运动微分方程组的一个积分,由于引入了辅助量E,使数学表达式大为简化。
It also has its physical significance. Kepler equation is an integral of differential equation set. The introduction of assistant quantity E leads to the simplification of mathematic expression.
本文首先证明了R—S积分中值公式,并利用辅助函数进一步讨论了其“中间点”的渐近性。
This paper firstly proves R-S mean value formula for integral, and USES the supplementary function for further discussing the asymptotic property of the "intermediate point".
通过引入辅助问题并利用积分变换方法,推导出二维、双层球壳红外CAT通用算法,并对内表面为第三类边界条件进行了分析和讨论。
A general solution of IR CAT for two dimensions and two layers spherical shell is developed by introducing an auxiliary problem and using the integral transforms.
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