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Segregated solutions for some non-linear Schrödinger systems with critical growth

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成果类型:
期刊论文
作者:
Chen, Haixia;Pistoia, Angela;Vaira, Giusi
通讯作者:
Angela Pistoia
作者机构:
[Chen, Haixia] Cent China Normal Univ, Sch Math & Stat, Wuhan, Peoples R China.
[Pistoia, Angela] Sapienza Univ Roma, Dipartimento Sci Base & Applicate Ingn, Rome, Italy.
[Vaira, Giusi] Univ Bari Aldo Moro, Dipartimento Matemat, Bari, Italy.
通讯机构:
[Angela Pistoia] D
Dipartimento di Scienze di Base e Applicate per l'Ingegneria, Sapienza Università di Roma, Italy
语种:
英文
关键词:
blowing-up solutions;critical exponent;Gross-Pitaevskii systems;segregated solutions
期刊:
DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS
ISSN:
1078-0947
年:
2023
卷:
43
期:
1
页码:
482-506
基金类别:
2020 Mathematics Subject Classification. Primary: 35B44, 35J47; Secondary: 35B33. Key words and phrases. Gross-Pitaevskii systems, segregated solutions, blowing-up solutions, critical exponent. H. Chen is partially supported by [the NSFC grants (No.12071169)] and [the China Scholarship Council (No. 202006770017)]. The second and the third authors are partially supported by [INDAM-GNAMPA funds]. A. Pistoia is also partially supported by [Fondi di Ateneo “Sapienza” Università di Roma (Italy)]. G. Vaira is also partially supported by [PRIN 2017JPCAPN003 “Qualitative and quantitative aspects of nonlinear PDEs”]. ∗Corresponding author: Angela Pistoia.
机构署名:
本校为第一机构
院系归属:
数学与统计学学院
摘要:
We find infinitely many non-radial solutions for a system of Schrödinger equations with critical growth in a fully attractive or repulsive regime in presence of an external radial trapping potential. © 2023 American Institute of Mathematical ...

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