Gauss formula

Simulation of Satellite Orbit Maneuver with Gauss Formula

利用高斯型方程进行卫星轨道机动仿真

Secondly, a strict definition is given to polyhedra, and the conditions are given for applying Euler ′ s formula and Gauss Bonnet Theorem to polyhedra.

对多面体进行严格的定义，给出欧拉公式及Gauss-Bonnet定理对多面体的应用条件。

From the mistake of a higher mathematics exercise, this paper points out several questions in applying Gauss formula and obtains a more commom result concerning on surface integral.

本文由一道高等数学习题的错误结果来讨论应用Gauss公式应注意的几个问题，并得到关于曲面积分更为一般的结果。

It is easier to master Newton-Leibniz formula, green formula, Gauss formula and Stokesformula through one formula by using exterior product and exterior differential.

利用外积、外微分将牛顿·莱布尼兹公式、格林公式、奥·高公式和斯托克斯公式可用一个公式表示，便于掌握。

Finally, the generalized Euler eigenvalue and the generalized Gauss Bonnet Theorem and the generalized Euler ′ s formula are given to polyhedra.

最后给出多面体的广义欧拉特征值、广义Gauss-Bonnet定理及广义欧拉公式.这些理论和方法，共同构成实体模型边界表示的拓扑与几何一致性检验的有效工具。

This paper further probes into the conditions of Green Formula, Gauss formula, and Stoces formula in mathematical analysis.

对数学分析中的格林公式、高斯公式、斯托克斯公式的条件做了进一步的探讨。

Green's Formula, Gauss's Formula and Stokes's Formula of Nonsmooth Functions

非光滑函数的格林公式、高斯公式和斯托克斯公式

Correctly Using the Gauss formula to Calculate Surface Integral

正确使用高斯公式计算曲面积分

Green formula, Stokes formula and Gauss formula, which connect different integral forms together, are three important formulas in calculus and have many applications in many research fields.

Green公式、Stokes公式与Gauss公式是微积分中的三个重要公式，它们将不同的积分联系起来，在许多研究领域有非常重要的应用。