The uniqueness of minimizers for L<sup>2</sup>‐subcritical inhomogeneous variational problems with a spatially decaying nonlinearity

By constructing various Pohozaev identities, we study the uniqueness of minimizers for ‐subcritical inhomogeneous variational problems with spatially decaying nonlinear terms, which contains as a singular point.

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Publication Details

Journal
Mathematical Methods in the Applied Sciences
Published
2024-10-25
DOI
https://doi.org/10.1002/mma.10575
Primary Topic
Nonlinear Partial Differential Equations
Type
article
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article

The uniqueness of minimizers for L2‐subcritical inhomogeneous variational problems with a spatially decaying nonlinearity

Xinji Liu, Shuang Wu, Yunxia Fu
Mathematical Methods in the Applied Sciences
Nonlinear Partial Differential Equations
article

The uniqueness of minimizers for L2‐subcritical inhomogeneous variational problems with a spatially decaying nonlinearity

Xinji Liu, Shuang Wu, Yunxia Fu
article en

Abstract

By constructing various Pohozaev identities, we study the uniqueness of minimizers for ‐subcritical inhomogeneous variational problems with spatially decaying nonlinear terms, which contains as a singular point.

Mathematical Methods in the Applied SciencesVol. 48(4)
National University of Defense Technology (CN), Central China Normal University (CN)
Openalex Percentile: Top 69%
Nonlinear Partial Differential Equations
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