Ground state solutions of nonlocal equations with variable exponents and mixed criticality

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Publicado en:Boundary Value Problems vol. 2025, no. 1 (Dec 2025), p. 121
Autor principal: Long, Yuhang
Otros Autores: Chen, Xingwen, Zhang, Qiongfen
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Hindawi Limited
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Acceso en línea:Citation/Abstract
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100 1 |a Long, Yuhang  |u Guilin University of Technology, School of Mathematic and Statistics, Guilin, P.R. China (GRID:grid.440725.0) (ISNI:0000 0000 9050 0527); Guangxi Colleges and Universities Key Laboratory of Applied Statistics, Guilin, P.R. China (GRID:grid.440725.0) 
245 1 |a Ground state solutions of nonlocal equations with variable exponents and mixed criticality 
260 |b Hindawi Limited  |c Dec 2025 
513 |a Journal Article 
520 3 |a In this article, we use approximation techniques and variational methods to study a class of nonlocal equations with variable exponents and mixed criticality. We prove the existence of the ground state nontrivial solutions with the least energy. Our results are applied to a specific Schrödinger-Poisson type system. 
653 |a Exponents 
653 |a Ground state 
653 |a Charged particles 
653 |a Critical phenomena 
653 |a Variational methods 
700 1 |a Chen, Xingwen  |u Guilin University of Technology, School of Mathematic and Statistics, Guilin, P.R. China (GRID:grid.440725.0) (ISNI:0000 0000 9050 0527); Guangxi Colleges and Universities Key Laboratory of Applied Statistics, Guilin, P.R. China (GRID:grid.440725.0) 
700 1 |a Zhang, Qiongfen  |u Guilin University of Technology, School of Mathematic and Statistics, Guilin, P.R. China (GRID:grid.440725.0) (ISNI:0000 0000 9050 0527); Guangxi Colleges and Universities Key Laboratory of Applied Statistics, Guilin, P.R. China (GRID:grid.440725.0) 
773 0 |t Boundary Value Problems  |g vol. 2025, no. 1 (Dec 2025), p. 121 
786 0 |d ProQuest  |t Advanced Technologies & Aerospace Database 
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