The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in $$\mathbb R^d$$ does not always remain unaltered during the flex | Sciact - Система учета научной деятельности ИМ СО РАН

The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in $$\mathbb R^d$$ does not always remain unaltered during the flex Научная публикация

Журнал

Journal of Geometry
ISSN: 0047-2468 , E-ISSN: 1420-8997

Вых. Данные

Год: 2020, Том: 111, Номер: 2, Номер статьи : 32, Страниц : 14 DOI: 10.1007/s00022-020-00541-8

Ключевые слова

Asymptotic behavior of eigenvalues; Dihedral angle; Dirichlet eigenvalue; Flexible polyhedron; Laplace operator; Neumann eigenvalue; Volume; Weyl asymptotic formula for the Laplacian; Weyl’s law

Авторы

Alexandrov Victor ^1,2

Организации

1	Sobolev Institue of Mathematics
2	Novosibirsk State University

Alexandrov V.
The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in $$\mathbb R^d$$ does not always remain unaltered during the flex
Journal of Geometry. 2020. V.111. N2. 32 :1-14. DOI: 10.1007/s00022-020-00541-8 WOS Scopus OpenAlex

Web of science:	WOS:000537725700001
Scopus:	2-s2.0-85086043829
OpenAlex:	W2890297368

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