Asymptotically linear systems near and at resonance

Author:

Chhetri Maya,Girg Petr

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory,Analysis

Reference24 articles.

1. Arcoya D, Gámez JL: Bifurcation theory and related problems: anti-maximum principle and resonance. Commun. Partial Differ. Equ. 2001, 26(9-10):1879-1911. 10.1081/PDE-100107462

2. Ambrosetti A, Arcoya D, Buffoni B: Positive solutions for some semi-positone problems via bifurcation theory. Differ. Integral Equ. 1994, 7(3-4):655-663.

3. Hai DD: Singular elliptic systems with asymptotically linear nonlinearities. Differ. Integral Equ. 2013, 26(7-8):837-844.

4. Hai DD, Sankar L, Shivaji R: Infinite semipositone problems with asymptotically linear growth forcing terms. Differ. Integral Equ. 2012, 25(11-12):1175-1188.

5. Peng C: Asymptotically linear elliptic systems with parameters. Glasg. Math. J. 2010, 52(2):383-389. 10.1017/S0017089510000078

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2. Global bifurcation of positive solutions for a class of superlinear elliptic systems;Electronic Journal of Qualitative Theory of Differential Equations;2023

3. Some bifurcation results for fractional Laplacian problems;Nonlinear Analysis;2020-02

4. A global bifurcation result for a class of semipositone elliptic systems;Journal of Mathematical Analysis and Applications;2017-09

5. Asymptotically linear system of three equations near resonance;Journal of Differential Equations;2016-11

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