1) real variable's improper integral
实变量的广义积分
2) improper integral with variable
含参变量的广义积分
1.
In this paper,solution to improper integral has been got by using Laplace transform and inverse Laplace transform to improper integral with variable.
将含参变量的广义积分取拉普拉斯变换,再通过拉普拉斯逆变换来求解广义积分。
3) generalized real integral
广义实积分
1.
Solving generalized real integral problems using engineering mathematics;
用工程数学知识求广义实积分的值
4) Generalized integralcontained parameters
含参变量广义积分
5) improper integral with parameter
含参量的广义积分
6) generalized energy integral
广义能量积分
1.
The result shows that the Birkhoffian system has generalized energy integrals and cyclic integrals.
结果显示 :Birkhoff系统存在广义能量积分和循环积分 ,每个积分可使Birkhoff系统降两
2.
In this article, the expression on the conditions under which the generalized energy integral exists is discussed,and the physical significance of the general energy integral is expounded.
讨论广义能量积分存在条件的表述,并阐明广义能量积分的物理意义。
补充资料：广义动量积分
见拉格朗日方程。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条