1) infinite integral containing parameters
含参量无穷限积分
1.
On the base of the relation between the two abnormality integral containing parameters, the judgment theorem of consistent astringency of flaw integral containing parameters was deduced from the judgment theorem of consistent astringency infinite integral containing parameters.
依据两类含参量反常积分可以互化的关系,从含参量无穷限积分的一致收敛的判定定理出发,给出了含参量瑕积分一致收敛性的判定定理及其证明。
2) infinite integral with parameter
含参量无穷积分
1.
This paper proves the necessary and safficient condition of uniform convergence of infinite integral with parameters,and discusses the feature of unifom convergence of infinite integral with parameters,explains its application with examples.
证明了含参量无穷积分一致收敛的一个充要条件 ,进一步讨论了含参量无穷积分一致收敛的本质特征 ,并结合实例说明了它的应用 。
3) infinite integral
无穷限积分
1.
Solution of one type of infinite integral by Laplace transform;
用Laplace变换求一类无穷限积分
2.
then infers other a series of results of infinite integral of monotone function by this conclusion.
然后，利用这一结论，相继推得单调函数无穷限积分的其他一系列结果。
3.
In this paper, we obtain the control convergence theorem of infinite integral and extendthe result on the basis of Arzela control convergence theorem of Riemann integral in a finite region.
本文根据有限区间上Ｒｉｅｍａｎｎ积分的Ａｒｚｅｌａ控制收敛定理［１］，给出无穷限积分的控制收敛定理，并做了相应的推广。
4) infinite limited integral calculus
无穷限广义积分
1.
Calculating methods and skill of infinite limited integral calculus;
无穷限广义积分的计算方法及技巧
5) abnormal integral in the infinite range of integration
无穷限反常积分
1.
It is proved that the limit of the integrand f(x) of convergent abnormal integral in the infinite range of integration at infinity is zero on certain conditions.
证明了在一定条件下,收敛无穷限反常积分的被积函数f(x)在无穷远处的极限是零,在f(x)或xf(x)单调的条件下,还得到了更好的结果。
6) Infinite multiple integral
无穷限多重积分
补充资料：含参变量积分
见积分学。
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