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1)  multiple positive unbounded solutions
多重正无界解
2)  positive unbounded solution
正无界解
1.
In this paper,by constructing a special cone and using fixed point theorem on cone,the existence of at least one positive unbounded solutions of infinite boundary value problem of a class of singular differential equations is obtained.
通过构造一个特殊的锥,利用锥上的不动点定理讨论了一类二阶奇异微分方程无穷边值问题正无界解的存在性。
2.
In this paper,by constructing a special cone and using the fixed point theorem of cone expansion-compression type,the existence of at least one positive unbounded solutions of infinite boundary value problem for a class of second-order singular differential equation is proved.
主要通过构造一个特殊的锥,利用锥拉伸与锥压缩型的不动点定理,讨论了一类二阶奇异微分方程无穷边值问题正无界解的存在性。
3)  multiple positive solution
多重正解
1.
<Abstrcat>In this paper,we use the fixed point index theory to investigate the existence of multiple positive solutions for some singular semi-positone m-point boundary value problems of higher order differential equations.
我们利用不动点指数理论研究高阶微分方程奇异半正的m 点边值问题多重正解的存在性。
2.
We used the fixed point index theorem in a cone to investigate the existence of multiple positive solutions for boundary value problem of a second-order singular functional differential equation of mixed type.
本文把Zhaoli Liu[1]和Erbe等人[2]关于常微分方程边值问题多重正解的工作推广到二阶奇异混合型泛函微分方程边值问题,证明了所考虑的方程边值问题存在至少两个正解的充分条件。
4)  multiple positive solutions
多重正解
1.
Positive solution and multiple positive solutions of singular boundary value problems of fourth order differential equations;
四阶奇异边值问题的正解和多重正解
2.
Existence of multiple positive solutions for a class of nonlinear singular boundary value problems;
一类非线性奇异边值问题多重正解的存在性
3.
Using the fixed point theorem on cones, some results are obtained on the existence of at least one and multiple positive solutions for nonlinear singular impulsive boundary value problems in Banach space.
通过构造一个特殊的算子,利用锥拉伸和锥压缩不动点理论,研究了Banach空间中一类奇异脉冲微分方程边值问题的正解及多重正解的存在性。
5)  Single and multiple positive solutions
单一和多重正解
6)  Multiple positive periodic solutions
多重周期正解
补充资料:解界
【解界】
 (术语)解修法时所结之界场也。(参见:解界法)
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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