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On the nonuniqueness of positive solutions of boundary value problems for superlinear Emden-Fowler equations (Mathematical Analysis and Functional Equations from New Points of View)

机译：关于超线性Emden-Fowler方程边值问题的正解的非唯一性（新观点的数学分析和泛函方程）

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作者
Tanaka Satoshi;
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年度 2011
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正文语种 en
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1. Multiple positive solutions to a singular boundary value problem for a superlinear Emden-Fowler equation [J] . Guedda M. Journal of Mathematical Analysis and Applications . 2009,第1期

机译：超线性Emden-Fowler方程奇异边值问题的多个正解
2. Asymptotic analysis of positive solutions of generalized Emden-Fowler differential equations in the framework of regular variation : Open Mathematics [J] . Jaroslav Jaro?, Kusano Taka?i, Jelena Manojlovi? Open Mathematics . 2013,第12期

机译：正变分框架下广义Emden-Fowler微分方程正解的渐近分析：开放数学
3. Note About Asymptotic Behaviour of Positive Solutions of Superlinear Differential Equation of Emden-Fowler Type at Zero [J] . Marija Miki? Kragujevac Journal of Mathematics . 2016,第1期

机译：关于零态Emden-Fowler型超线性微分方程正解的渐近行为的注意
4. Three Positive Solutions of Boundary Value Problems for Fractional Functional Differential Equations [C] . Weidong Lv, Huamin Yin International congress on mathematical biology;ICMB2011 . 2011

机译：分数阶泛函微分方程边值问题的三个正解
5. Positive solutions of higher order boundary value problems of nonlinear fractional differential equations. [D] . McCabe, Michael. 2014

机译：非线性分数阶微分方程的高阶边值问题的正解。
6. Multiple Positive Solutions to Nonlinear Boundary Value Problems of a System for Fractional Differential Equations [O] . Chengbo Zhai, Mengru Hao -1

机译：分数阶微分方程组非线性边值问题的多个正解
7. On Positive Solutions of Nonlinear Elliptic Equations with Hardy Term (Mathematical Analysis and Functional Equations from New Points of View) [O] . Bae Soohyun 2011

机译：具有Hardy项的非线性椭圆方程的正解（从新的观点看数学分析和函数方程）。
8. Positive solutions of the free-boundary problem for Emden-Fowler type equations. [R] . Y. Li H. G. Kaper M. K. Kwong 1990

机译：Emden-Fowler型方程自由边界问题的正解。

On the nonuniqueness of positive solutions of boundary value problems for superlinear Emden-Fowler equations (Mathematical Analysis and Functional Equations from New Points of View)

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