Počet záznamů: 1
Magnetic Neumann Laplacian on a domain with a hole
- 1.0582311 - ÚJF 2024 RIV GB eng J - Článek v odborném periodiku
Barseghyan, Diana - Schneider, B. - Bernstein, S.
Magnetic Neumann Laplacian on a domain with a hole.
Reports on Mathematical Physics. Roč. 92, č. 3 (2023), s. 259-278. ISSN 0034-4877. E-ISSN 1879-0674
Grant CEP: GA ČR(CZ) GA21-07129S
Institucionální podpora: RVO:61389005
Klíčová slova: domain with a hole * magnetic Neumann Laplacian * spectral convergence
Obor OECD: Condensed matter physics (including formerly solid state physics, supercond.)
Impakt faktor: 0.8, rok: 2022
Způsob publikování: Open access
https://doi.org/10.1016/S0034-4877(23)00079-4
In this article, we study the magnetic Neumann Laplacian on a domain with a small hole. Our attention is focused on the description of holes, which do not change the spectrum drastically. Moreover, we show that the spectrum of the magnetic Neumann Laplacian converges in the sense of the Hausdorff distance to the spectrum of the original operator defined on the unperturbed domain.
Trvalý link: https://hdl.handle.net/11104/0350425
Počet záznamů: 1