Normalized solutions for quasilinear (p, q)-equations
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Cai, Li
Radulescu, Vicentiu
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Springer Nature
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In this paper, we study the following quasilinear (p, q)-equation (Formula presented.) with prescribed mass (Formula presented.) where c>0, 0, 2p<q<N, pu=div(|u|p-2u), (Formula presented.) is a Lagrange multiplier and p<l<m<p:=NpN-p. We first consider the case pqN+2q<m
In this paper, we study the following quasilinear (p, q)-equation (Formula presented.) with prescribed mass (Formula presented.) where c>0, 0, 2p<q<N, pu=div(|u|p-2u), (Formula presented.) is a Lagrange multiplier and p<l<m<p:=NpN-p. We first consider the case pqN+2q<m
In this paper, we study the following quasilinear (p, q)-equation (Formula presented.) with prescribed mass (Formula presented.) where c>0, 0, 2p<q<N, pu=div(|u|p-2u), (Formula presented.) is a Lagrange multiplier and p<l<m<p:=NpN-p. We first consider the case pqN+2q<m
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Revista de la Real Academia de Ciencias Exactas Fisicas y Naturales Serie A-Matematicas. 2025, vol. 119, issue 3, p. 1-28.
https://link.springer.com/article/10.1007/s13398-025-01736-x
https://link.springer.com/article/10.1007/s13398-025-01736-x
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en
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Except where otherwised noted, this item's license is described as Creative Commons Attribution 4.0 International

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