lebesgue dominated convergence theorem lebesgue控制收敛定理
integral dominated convergence theorem 积分控制收敛定理
lebesgues dominated convergence theorem lebesgue控制收敛定理
lebesgue s dominated convergence theorem 勒贝格控制收敛定理
In addition, we have used a number of commonly used integral inequality, such as Jensen inequality,Holder inequality, and some important principles and theory, such as the Lebesgue dominated convergence theorem, Banach fixed-point theorem, Duhamel principle, folding principle.
此外，我们还用到了一些常用的积分不等式，如：Jensen不等式，H(?) lder不等式等，以及一些重要的定理和原理，如：控制收敛定理，Banach不动点定理，齐次化(Duhame)原理，叠加原理等。
参考来源 - 一类奇异半线性反应扩散方程组Cauchy问题解的性态·2,447,543篇论文数据，部分数据来源于NoteExpress
In the present note we propose to deduce this result directly from the dominated convergence theorem of stochastic integrals, so our proof is much simpler than the original one.
本文用随机积分的控制收效定理直接推出了这一结果，从而大大简化了原证明。
For the nonlinear convection-dominated diffusion equation, this method can not only stabilize the numerical oscillation but also accelerate the convergence and improve the computational efficiency.
对于非线性对流占优扩散方程，不仅可以消除因对流占优项引起的数值振荡现象，还可以加快收敛速度、提高计算效率。
A new stabilized finite element method by also presented use of residual-free bubbles for the parabolic convection-dominated diffusion problems, and proved the convergence.
文中利用泡函数构造数值，求解抛物型强对流扩散问题的稳定化方法，并给出收敛性分析。
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