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1)  three-point boundary value problem
三点线性边值问题
1.
Singular perturbation for three-point boundary value problem for third-order nonlinear equation
三阶非线性方程三点线性边值问题的奇摄动
2)  nonlinear three point boundary value problems
非线性三点边值问题
1.
The methods of up-lower solution is used to study the existence of solutions of nonlinear three point boundary value problems for nonlinear 4 nth order differential equation.
本文利用上-下解的方法,讨论了非线性4n阶常微分方程的非线性三点边值问题解的存在性。
3)  nonlinear three-point boundary value problem
非线性三点边值问题
1.
Existence of solution to nonlinear three-point boundary value problem for nonlinear third-order nonlinear ordinary differential equation;
非线性三阶常微分方程的非线性三点边值问题解的存在性
2.
A new theorem of existence of solutions for the nonlinear three-point boundary value problem is obtained by using a fixed point theorem due to Krasnoselskii and Zabreiko.
利用Krasnoselskii-Zabreiko不动点定理获得了非线性三点边值问题解的一个新的存在定理。
4)  singular three-point boundary value problem
奇异非线性三点边值问题
5)  semilinear third-order two-point boundary value problem
半线性三阶两点边值问题
1.
For the semilinear third-order two-point boundary value problem-u″′(t)=f(t,u(t),u′(t),u″(t)),t∈,u(0)=a,u(1)=b,u″(0)=c,some existence theorems are established by using the Schauder fixed point theorem.
利用Schauder不动点定理,对半线性三阶两点边值问题-u″′(t)=f(t,u(t),u′(t),u″(t)),t∈[0,1],u(0)=a,u(1)=b,u″(0)=c建立了一些解和正解的存在性定理。
6)  nonlinear second-order three-point boundary value problem
非线性二阶三点边值问题
补充资料:三点
【三点】
 (术语)以伊字之三点譬法身般若解脱之三德。(参见:伊字三点)。性灵集七曰:“三点凝心,四量满怀。”梁高僧传八曰:“始自鹿苑,以四谛为言初。终至鹄林,以三点为圆极。”【又】密教称理智事为三点,手镜钞上曰:“法身是自性身,般若是自是自身,解脱是他受用身,是名理智事三点。即大日上三身也,亦名名字印形三秘密身也。”【又】道家有系心悬中之法。以两目为左右两点,两目齐平山根处之一点为中点,谓之悬中。恰如伊之三点也。按此说本出于佛家,即小止观所云令心住悬中是也。
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