Spectral stability estimates of Dirichlet divergence form elliptic operators; Analysis and Mathematical Physics; Vol. 10, iss. 4
| Parent link: | Analysis and Mathematical Physics Vol. 10, iss. 4.— 2020.— [74, 25 p.] |
|---|---|
| Glavni avtor: | |
| Korporativna značnica: | |
| Drugi avtorji: | , |
| Izvleček: | Title screen We study spectral stability estimates of elliptic operators in divergence form −div[A(w)∇g(w)]−div[A(w)∇g(w)] with the Dirichlet boundary condition in non-Lipschitz domains Ω˜⊂CΩ~⊂C. The suggested method is based on the theory of quasiconformal mappings, weighted Sobolev spaces theory and its applications to the Poincaré inequalities. Режим доступа: по договору с организацией-держателем ресурса |
| Jezik: | angleščina |
| Izdano: |
2020
|
| Teme: | |
| Online dostop: | https://doi.org/10.1007/s13324-020-00425-9 |
| Format: | Elektronski Book Chapter |
| KOHA link: | https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=663922 |
MARC
| LEADER | 00000naa0a2200000 4500 | ||
|---|---|---|---|
| 001 | 663922 | ||
| 005 | 20250430105408.0 | ||
| 035 | |a (RuTPU)RU\TPU\network\35092 | ||
| 090 | |a 663922 | ||
| 100 | |a 20210317d2020 k||y0rusy50 ba | ||
| 101 | 0 | |a eng | |
| 135 | |a drcn ---uucaa | ||
| 181 | 0 | |a i | |
| 182 | 0 | |a b | |
| 200 | 1 | |a Spectral stability estimates of Dirichlet divergence form elliptic operators |f V. M. Goldshtein, V. A. Pchelintsev, A. D. Ukhlov | |
| 203 | |a Text |c electronic | ||
| 300 | |a Title screen | ||
| 320 | |a [References: 33 tit.] | ||
| 330 | |a We study spectral stability estimates of elliptic operators in divergence form −div[A(w)∇g(w)]−div[A(w)∇g(w)] with the Dirichlet boundary condition in non-Lipschitz domains Ω˜⊂CΩ~⊂C. The suggested method is based on the theory of quasiconformal mappings, weighted Sobolev spaces theory and its applications to the Poincaré inequalities. | ||
| 333 | |a Режим доступа: по договору с организацией-держателем ресурса | ||
| 461 | |t Analysis and Mathematical Physics | ||
| 463 | |t Vol. 10, iss. 4 |v [74, 25 p.] |d 2020 | ||
| 610 | 1 | |a электронный ресурс | |
| 610 | 1 | |a труды учёных ТПУ | |
| 610 | 1 | |a elliptic equations | |
| 610 | 1 | |a Sobolev spaces | |
| 610 | 1 | |a эллиптические уравнения | |
| 610 | 1 | |a пространство Соболева | |
| 610 | 1 | |a квазиконформные отображения | |
| 610 | 1 | |a quasiconformal mappings | |
| 700 | 1 | |a Goldshtein |b V. M. |g Vladimir Mikhaylovich | |
| 701 | 1 | |a Pchelintsev |b V. A. |c mathematician |c Senior Lecturer of Tomsk Polytechnic University, candidate of physico-mathematical Sciences |f 1988- |g Valery Anatoljevich |3 (RuTPU)RU\TPU\pers\35715 | |
| 701 | 1 | |a Ukhlov |b A. D. |g Alexander Dadar-oolovich | |
| 712 | 0 | 2 | |a Национальный исследовательский Томский политехнический университет |b Школа базовой инженерной подготовки |b Отделение математики и информатики |3 (RuTPU)RU\TPU\col\23555 |
| 801 | 0 | |a RU |b 63413507 |c 20210317 |g RCR | |
| 850 | |a 63413507 | ||
| 856 | 4 | |u https://doi.org/10.1007/s13324-020-00425-9 | |
| 942 | |c CF | ||