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14 June 2023 A uniqueness positive solutions for strong singular Kirchhoff-type fractional Laplacian problems with Hardy term
Xue Yao
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Proceedings Volume 12725, International Conference on Pure, Applied, and Computational Mathematics (PACM 2023); 127250D (2023) https://doi.org/10.1117/12.2679277
Event: International Conference on Pure, Applied, and Computational Mathematics (PACM 2023), 2023, Suzhou, China
Abstract
A class of the strong singular Kirchhoff-type fractional Laplace problem with Hardy term is considered in a bounded domain Ω ⊂ RN . A uniqueness of positive result is obtained by variational methods. A novelty is that the Kirchhoff coefficient a,b may vanish at zero, that is, considering the Kirchhoff-type problem in the degenerate cases.
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Xue Yao "A uniqueness positive solutions for strong singular Kirchhoff-type fractional Laplacian problems with Hardy term", Proc. SPIE 12725, International Conference on Pure, Applied, and Computational Mathematics (PACM 2023), 127250D (14 June 2023); https://doi.org/10.1117/12.2679277
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KEYWORDS
Lithium
Chemical elements
Electrical phenomena
Fourier transforms
Mathematics
Scientific research
Sun
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