Szczegóły publikacji
Opis bibliograficzny
Least energy solutions for Choquard equations involving vanishing potentials and exponential growth / Peng Jin, Vicenţiu D. RǍDULESCU, Xianhua Tang, Lixi Wen // Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales . Serie A, Matemáticas ; ISSN 1578-7303. — 2026 — vol. 120 iss. 2 art. no. 35, s. 1-30. — Bibliogr. s. 29-30, Abstr. — Publikacja dostępna online od: 2026-01-25. — V. D. Rădulescu – dod. afiliacja: Brno University of Technology, Faculty of Electrical Engineering and Communication, Technick, Czech Republic ; Simion Stoilow Institute of Mathematics of the Romanian Academy, Bucharest, Romania ; Scientific Research Center, Baku Engineering University, Azerbaijan
Autorzy (4)
- Jin Peng
- AGHRǎdulescu Vicenţiu
- Tang Xianhua
- Wen Lixi
Słowa kluczowe
Dane bibliometryczne
| ID BaDAP | 166409 |
|---|---|
| Data dodania do BaDAP | 2026-04-14 |
| Tekst źródłowy | URL |
| DOI | 10.1007/s13398-025-01825-x |
| Rok publikacji | 2026 |
| Typ publikacji | artykuł w czasopiśmie |
| Otwarty dostęp |  |
| Creative Commons | |
| Czasopismo/seria | Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales, Serie A, Matemáticas |
Abstract
In this paper, we consider the existence of solutions for Choquard equation of the form where the nonlinear term f has exponential growth, the radial potentials are unbounded, singular at the origin or decaying to zero. By combining the variational methods, Trudinger-Moser inequality and some new approaches to estimate precisely the minimax level of the energy functional, we prove the existence of a nontrivial solution for the above problem under some weaker assumptions. Our study extends and improves the results of [Albuquerque-Ferreira-Severo, Milan J. Math. 89 (2021)] and [Alves-Shen, J. Differential Equations, 344 (2023)].
