1) second-order three-point boundary value problem
二阶三点边值问题
1.
The existence of n solutions and positive solutions is considered for a nonlinear second-order three-point boundary value problem where nonlinear term is allowed to have a negative lower bound and n is an arbitrary natural number.
考察了非线性二阶三点边值问题的n个解和正解的存在性,其中允许非线性项有一个负的下界并且n是一个任意的自然数。
2) second order-three point singular boundary value problem
二阶三点奇异边值问题
1.
In this paper, by constructing a special cone, and using the fixed point index theory on cone, we investigate the existance of the multiple positive solutions for second order-three point singular boundary value problems in Banach space.
通过构造一个特殊的锥,利用锥上的不动点指数,研究了Banach空间中二阶三点奇异边值问题多个正解的存在性。
4) third-order three-point boundary value problem
三阶三点边值问题
1.
Positive solutions of a nonlinear third-order three-point boundary value problem
非线性三阶三点边值问题的正解
2.
The solvability is considered for a class of third-order three-point boundary value problem with first and second derivatives.
讨论了一类非线性项含一阶和二阶导数的三阶三点边值问题的可解性。
3.
In this paper we investigate the existence of positive solution for a class of nonlinear third-order three-point boundary value problem:u(t)=a(t)f(t,u(t)),0<t<1,u(0)=δu(η),u′(η)=0,u″(1)=0Where δ∈(0,1),η∈[1/2,1),are constants.
利用锥拉伸和锥压缩不动点定理讨论了下列非线性三阶三点边值问题其中δ∈(0,1),η∈21,1是常数,当f满足一定条件时得到其正解的存在性。
6) Second order two-point boundary value problem
二阶二点边值问题
补充资料：二边三际
【二边三际】
二边是指有无二边；三际是指过去，现在、未来三时，或指外、内、中间三处。
二边是指有无二边；三际是指过去，现在、未来三时，或指外、内、中间三处。
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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