积分变分原理的统一表示
Unified Expressions Of All Integral Variational Principles
摘要：
本文从定量因果原理出发，得到了一个广义变分原理，给出了积分型广义、Hamilton、Voss、Hölder、Maupertuis-Lagrange变分原理的统一表达式，给出了广义、Voss、Hölder、Maupertuis-Lagrange变分原理的不变量，最后给出了广义、Voss、Hölder、Maupertuis-Lagrange变分原理的Noether守恒量推导了Maupertuis-Lagrange变分原理，得到了所有积分型变分原理的不变量与Noether守恒量之间的内在联系.
英文摘要：
In terms of the quantitative causal principle, this paper obtains a general variational principle, gives unified expressions of the general, Hamilton, Voss, Hölder, Maupertuis-Lagrange variational principles of integral style, the invariant quantities of the general, Voss, Hölder, Maupertuis-Lagrange variational principles are given, finally the Noether conservation charges of the general, Voss, Hölder, Maupertuis-Lagrange variational principles are deduced, and the intrinsic relations among the invariant quantities and the Noether conservation charges of the all integral variational principles are achieved.
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。
