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1)  Neumann boundary value problems
Neumann边值间题
2)  Neumann boundary value problem
Neumann边值问题
1.
Positive solutions of second order Neumann boundary value problems;
二阶Neumann边值问题的正解
2.
Positive solutions of nonlinear second-order Neumann boundary value problems with a variable coefficient;
非线性变系数二阶Neumann边值问题的正解
3.
Second order Neumann boundary value problems of functional differential ф-Laplace equations;
二阶泛函微分ф-Laplace方程Neumann边值问题
3)  second order Neumann boundary value problem
二阶Neumann边值问题
1.
The method of quasi-upper and lower solution for second order Neumann boundary value problems in Banach space;
Banach空间中二阶Neumann边值问题的一种拟上下解方法
4)  Fourth-order Neumann boundary value problems
四阶Neumann边值问题
5)  six-order Neumann boundary value problem
六阶Neumann边值问题
6)  Neumann boundary value
Neumann边值
1.
Discussed in this paper is the existence of solutions for the one dimensional p-Laplace equation(Φp(u′))′=f(t,u,u′),t∈(0,1) subject to the Neumann boundary value problem at u′(0)=0,u′(1)=0,where Φp(s)=| s |p-2s,s≠0.
文章主要是讨论了一维p-Laplace方程(Φp(u′))′=f(t,u,u′),t∈(0,1)在Neumann边值条件u′(0)=0,u′(1)=0下边值问题解的存在性,其中Φp(s)=|s|p-2s,s≠0。
2.
We discuss the existence of solutions for one dimensional p-Laplace equation(φp(u′))′=f(t,u,u′),t∈(0,1)) subject to Neumann boundary value problem at u′(0)=0,u′(1)=0,where φp(s)=|s|p-2s,s≠0.
主要讨论了一维p-Laplace方程(φp(u′))′=f(t,u,u′),t∈(0,1))在Neumann边值条件u′(0)=0,u′(1)=0下边值问题解的存在性,其中φp(s)=|s|p-2s,s≠0。
3.
The existence results of positive solutions are presented for semipositone second-order Neumann boundary value problems with singular impulsive differential equations.
利用Schauder不动点理论和上下解方法,讨论了一类半正奇异二阶微分方程,在Neumann边值条件下受脉冲影响的正解存在性。
补充资料:[3-(aminosulfonyl)-4-chloro-N-(2.3-dihydro-2-methyl-1H-indol-1-yl)benzamide]
分子式:C16H16ClN3O3S
分子量:365.5
CAS号:26807-65-8

性质:暂无

制备方法:暂无

用途:用于轻、中度原发性高血压。

说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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