2022
DOI: 10.1007/s00526-022-02355-9
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Existence and asymptotic behavior of normalized ground states for Sobolev critical Schrödinger systems

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Cited by 13 publications
(4 citation statements)
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“…Regarding the existence and qualitative properties of normalized solutions of (1.3) we refer the reader to [1,4,5,12] for Sobolev subcritical case, and [2] for Sobolev critical case. In [2], Bartsch et al considered the nonlinear Schrödinger system (1.3) with 2r 1 = 2r 2 = 2 * := 2N/(N − 2) by assuming N ∈ {3, 4}, p, q > 1 and p + q < 2 * . They proved that a normalized ground state does not exist for ν < 0.…”
Section: Introduction and Main Resultsmentioning
confidence: 99%
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“…Regarding the existence and qualitative properties of normalized solutions of (1.3) we refer the reader to [1,4,5,12] for Sobolev subcritical case, and [2] for Sobolev critical case. In [2], Bartsch et al considered the nonlinear Schrödinger system (1.3) with 2r 1 = 2r 2 = 2 * := 2N/(N − 2) by assuming N ∈ {3, 4}, p, q > 1 and p + q < 2 * . They proved that a normalized ground state does not exist for ν < 0.…”
Section: Introduction and Main Resultsmentioning
confidence: 99%
“…Inspired by the work in [2] for critical Schrödinger system with local nonlinearity, in the present paper we aim to study the existence and asymptotic behavior of normalized solutions of critical nonlocal Choquard system…”
Section: Introduction and Main Resultsmentioning
confidence: 99%
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