Result: Symmetrization for Mixed Operators: Symmetrization for mixed operators
Title:
Symmetrization for Mixed Operators: Symmetrization for mixed operators
Authors:
Source:
Annales Mathematicae Silesianae, Vol 39, Iss 1, Pp 64-75 (2024)
Publisher Information:
Walter de Gruyter GmbH, 2024.
Publication Year:
2024
Subject Terms:
Inverse Problems in Mathematical Physics and Imaging, Spectral Theory of Differential Operators, Symmetrization, Coarse-Grained Computation, talenti's comparison, 01 natural sciences, Faber-Krahn' mixed operators, 35r11, Boundary value problems for second-order elliptic equations, 47a75, Microscopic Simulators, QA1-939, FOS: Mathematics, Multiscale Methods for Heterogeneous Systems, 0101 mathematics, Mathematical Physics, Homogenization, Talenti's comparison, Pure mathematics, faber–krahn' mixed operators, 16. Peace & justice, Fractional partial differential equations, Schrödinger Operators, Differential Operators, Computational Theory and Mathematics, Combinatorics, Computer Science, Physical Sciences, Eigenvalue problems for linear operators, Mathematics
Document Type:
Academic journal
Article<br />Other literature type
File Description:
application/xml
Language:
English
ISSN:
2391-4238
DOI:
10.2478/amsil-2024-0013
DOI:
10.60692/7d9w0-6a734
DOI:
10.60692/bnj2c-xfd06
Rights:
CC BY
Accession Number:
edsair.doi.dedup.....a9f50cea01d53cdce5b3b58cfd4d635d
Database:
OpenAIRE
Further Information
In this paper, we prove Talenti's comparison theorem for mixed local/nonlocal elliptic operators and derive the Faber–Krahn inequality for the first eigenvalue of the Dirichlet mixed local/nonlocal problem. Our findings are relevant to the fractional p&q–Laplacian operator.