A fractional Ambrosetti-Prodi type problem in $$\mathbb R^N$$
Author:
Funder
Fondo Nacional de Desarrollo Científico, Tecnológico y de Innovación Tecnológica
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Numerical Analysis,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s41808-022-00201-9.pdf
Reference26 articles.
1. Alves, C.O., Miyagaki, O.H.: Existence and concentration of solution for a class of fractional elliptic equation in $$\mathbb{R} ^N$$ via penalization method. Calc. Var. Part. Differ. Equ. 55, 47 (2016)
2. Alves, C.O., de Lima, R.N., Nóbrega, A.B.: Bifurcation properties for a class of fractional Laplacian equations in $$\mathbb{R} ^N$$. Math. Nachrich. 291, 2125–2144 (2018)
3. Alves, C.O., de Lima, R.N., Nóbrega, A.B.: On an Ambrosetti-Prodi type problem in $$\mathbb{R} ^N$$. J. Fixed Point Theory Appl. 25, 12 (2023)
4. Alves, C.O., de Lima, R.N., Souto, M.A.S.: Existence of a solution for a non-local problem in $$\mathbb{R} ^N$$ via bifurcation theory. Proc. Edinb. Math. Soc. 61, 825–845 (2018)
5. Alves, C., Ambrosio, V., Torres, C.: Existence of heteroclinic solutions for a class of problems involving the fractional Laplacian. Anal. Appl. 17(03), 425–451 (2019)
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