EXISTENCE OF SOLUTIONS FOR ELLIPTIC EQUATIONS HAVING NATURAL GROWTH TERMS IN ORLICZ SPACES

A. Elmahi; D. Meskine

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EXISTENCE OF SOLUTIONS FOR ELLIPTIC EQUATIONS HAVING NATURAL GROWTH TERMS IN ORLICZ SPACES

机译：Orlicz空间中具有自然增长项的椭圆型方程解的存在性

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摘要

Existence result for strongly nonlinear elliptic equation with a natural growth condition on the nonlinearity is proved.

机译：证明了具有非线性自然增长条件的强非线性椭圆方程的存在性结果。

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《Abstract and applied analysis》 |2004年第12期|共15页
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A. Elmahi; D. Meskine;
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正文语种 eng
中图分类数学分析;
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1. Existence of solutions for elliptic equations having natural growth terms in Musielak-Orlicz spaces [J] . Ait Khellou M., Benkirane A., Douiri S.M. Journal of Mathematical and Computational Science . 2014,第4期

机译：Musielak-Orlicz空间中具有自然增长项的椭圆方程解的存在性
2. Existence of solutions for elliptic equations having natural growth terms in Orlicz spaces [J] . A.Elmahi, D.Meskine Abstract and applied analysis . 2004,第12期

机译：Orlicz空间中具有自然增长项的椭圆方程解的存在性
3. On Elliptic Equations in Orlicz Spaces Involving Natural Growth Term and Measure Data [J] . MohammedKbiri Alaoui Abstract and applied analysis . 2012,第15期

机译：关于涉及自然生长术语和测量数据的orlicz空间中的椭圆方程
4. The regularity estimates for the solutions of general elliptic equations in Orlicz spaces [C] . Tao Xiangxing 2011 International Conference on E-Business and E-Government . 2011

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5. Existence and Classification of Solutions to Nonlinear Elliptic Equations [D] . Ansari, Haseeb E. 2019

机译：非线性椭圆方程解的存在性与分类
6. Existence of unique common solution to the system of non-linear integral equations via fixed point results in incomplete metric spaces [O] . Mian Bahadur Zada, Muhammad Sarwar, Stojan Radenović -1

机译：通过定点存在非线性积分方程组的唯一公共解会导致度量空间不完整
7. Existence of solutions for elliptic equations having natural growth terms in Orlicz spaces [O] . A. Elmahi, D. Meskine 2004

机译：Orlicz空间中具有自然增长项的椭圆型方程解的存在性
8. Existence of Large Solutions to Semilinear Elliptic Equations with Multiple Terms [R] . Smith, D. N. 2006

机译：具有多项的半线性椭圆方程的大解的存在性

EXISTENCE OF SOLUTIONS FOR ELLIPTIC EQUATIONS HAVING NATURAL GROWTH TERMS IN ORLICZ SPACES

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