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1)  nonsingular bilinear form
非奇异双线性型
2)  nonsingular bilinear form
非奇双线性型
3)  Singular nonlinear hyperbolic systems
非线性奇异双曲组
4)  singular nonlinear
奇异非线性
1.
The present paper deals with the existence of the positive solution of the singular nonlinear boundary value problem:(g(u′))′=-K(x)f(u), 0<t<1; u(0)=0, u′(1)=cwhere g(s)=|s| p-2 s, p>1, c is a non negative real numbers, f(u) is non negative, right continuous, nonincreasing in (0,+∞).
讨论一维 p  Laplacian 奇异非线性边值问题(g(u′))′= - K (t)f (u), 0 < t < 1,u(0) = 0, u′(1) = c正解的存在唯一性, 其中 g (s)= |s|p- 2s, p > 1, f (u )在(0,+ ∞)上是非负、非增的右连续函数。
2.
The shooting method is used to infer the existence and uniqueness of the positive solution to the singular nonlinear boundary value for n order ordinary differential equations u (n) (t)+f(t,u)=0, t∈(0,1), u (k) (0)=0, 0≤k≤n-2, u′(1)=c, where c is a non negative real number; f(t,u) is non negative and continuous on (0,1) ×(0,∞) and nonincreasing in u .
利用打靶法讨论奇异非线性n阶常微分方程边值问题u(n)(t)+f(t,u)=0,t∈(0,1),u(k)(0)=0,0≤k≤n-2,u′(1)=c正解的存在唯一性,其中c是非负实数,函数f(t,u)在(0,1)×(0,∞)上非负连续,并且关于u单调不
5)  singular nonlinear elliptic equation
奇异非线性椭圆型方程
1.
The existence of positive entire solutions on R N,N ≥3 is established for a singular nonlinear elliptic equation by utilizing the Schauder fixed point theorem.
对于任何自然数N≥ 3,利用Schauder不动点定理建立了一类奇异非线性椭圆型方程在RN 上的正整解的存在性 ,推广了文献 [1 ]的结果。
6)  nonlinear singular boundary
非线性奇异边界
1.
Quenching for a nonlinear parabolic equation with nonlinear singular boundary condition;
一类带非线性奇异边界条件的非线性抛物方程的淬灭问题
补充资料:非奇
1.不佳﹔不妙。
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