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1)  non-Time-Homogeneous and non-Lipschitz coefficients
非时齐非Lipschitz条件
2)  non-Lipschitz condition
非Lipschitz条件
1.
The comparison theorem of bachward stochastic differential equations under non-Lipschitz condition;
非Lipschitz条件下倒向随机微分方程的比较定理
2.
In this paper,using a Picard type method of approximation,we research the existence and uniqueness of solutions of stochastic partial differential equations whose coefficients satisfy non-Lipschitz condition and are non-time-homogeneous,generalizing Denis and Stoica s results in [1].
在系数满足非时齐非Lipschitz条件下,利用Picard型逼近法研究了随机偏微分方程解的存在性和唯一性,把Denis和Stoica文章(2004)中相应结论推广到更一般情形,并给出两个具体的例子。
3)  non-homogeneous boundary conditions
非齐次边界条件
1.
We study the existence of a class of nonlinear elliptic equations with non-homogeneous boundary conditions by using variational methods for the various cases that λ,μ∈R and 1<p,q<2N/(N-2).
对于一类非齐次边界条件的非线性椭圆方程,应用变分方法研究了参数λ,μ∈R以及实数p,q在1到2N/(N-2)范围内此类方程的可解性,得到了一些新的结果。
2.
By using the upper and lower solutions method,the existence of solutions was studied for a type of second-order two-points boundary value problems with p-Laplacian operator under non-homogeneous boundary conditions.
研究了一类具p-Laplace算子的二阶非线性常微分方程在非齐次边界条件下的两点边值问题。
4)  unhomogeneous boundary condition
非齐次边界条件
1.
A homogeneous function style in the problem of sure resolution of unhomogeneous boundary condition;
非齐次边界条件定解问题的一种齐次化函数形式
2.
In this paper, first, the unified form of W (x,t) is presented on the condition of linear unhomogeneous boundary condition under stable condition.
从稳定条件下的线性非齐次边界条件出发,给出了w(x,t)的统一形式,进而将其推广到非稳定条件下的非齐次边界条件,得到w(x,t)的一般的结果。
5)  non-homogeneous boundary condition
非齐次边界条件
6)  Non-Lipschitz
非Lipschitz
1.
Multivalued Stochastic Evolution Equations with Non-Lipschitz Coefficients;
具有非Lipschitz系数的多值随机发展方程(英文)
2.
Non-Lipschitz SDE Driven by Multi-parameter Brownian Motions;
多参数Brown运动驱动的非Lipschitz随机微分方程
补充资料:非时浆
【非时浆】
 (饮食)比丘非时得食之浆类。即四药中之非时药也。行事钞下二曰:“非时浆者,僧祇一切豆谷麦煮之头不卓破者之汁,若苏油、蜜、石蜜、十四种果浆。”
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