ergodic.de bewertung und analyse
Robots.txt Information
| Robot | Path | Permission |
| GoogleBot | / | ✔ |
| BingBot | / | ✔ |
| BaiduSpider | / | ✔ |
| YandexBot | / | ✔ |
Meta Tags
| Title | Operator Theoretic Aspects of Ergodic |
| Description | Operator Theoretic Aspects of Ergodic Theory !!!cancelled today!!! lunchtime seminar // 17 May 2022 Jochen Glück (Wuppertal): Ergodic theory meets partial |
| Keywords | N/A |
Server Information
| WebSite | |
| Host IP | 217.160.0.110 |
| Location | Germany |
Verwandte Websites
| Site | Rank |
| proflogic.com | 12,942,809 |
Mehr zu entdecken
ergodic.de bewertung
|
Euro€500
Zuletzt aktualisiert: 2022-10-17 14:06:18
ergodic.de hat Semrush globalen Rang von 0. ergodic.de hat einen geschätzten Wert von € 500, basierend auf seinen geschätzten Werbeeinnahmen. ergodic.de empfängt jeden Tag ungefähr 500 einzelne Besucher. Sein Webserver befindet sich in Germany mit der IP-Adresse 217.160.0.110. Laut SiteAdvisor ist ergodic.de sicher zu besuchen. |
Verkehr & Wertschätzungen
| Kauf-/Verkaufswert | Euro€500 |
| Tägliche Werbeeinnahmen | Euro€500 |
| Monatlicher Anzeigenumsatz | Euro€500 |
| Jährliche Werbeeinnahmen | Euro€500 |
| Tägliche eindeutige Besucher | 500 |
| Hinweis: Alle Traffic- und Einnahmenwerte sind Schätzungen. | |
DNS Records
| Host | Type | TTL | Data |
| ergodic.de. | A | 599 | IP: 217.160.0.110 |
| ergodic.de. | AAAA | 599 | IPV6: 2001:8d8:100f:f000::2ef |
| ergodic.de. | NS | 86400 | NS Record: ns.udag.net. |
| ergodic.de. | NS | 86400 | NS Record: ns.udag.de. |
| ergodic.de. | NS | 86400 | NS Record: ns.udag.org. |
| ergodic.de. | MX | 3600 | MX Record: 10 mx00.udag.de. |
| ergodic.de. | MX | 3600 | MX Record: 20 mx01.udag.de. |
HtmlToTextCheckTime:2022-10-17 14:06:18
| Operator Theoretic Aspects of Ergodic Theory !!!cancelled today!!! lunchtime seminar // 17 May 2022 Jochen Glück (Wuppertal): Ergodic theory meets partial differential equations: The Halmos-von Neumann theorem and the shape of a drum The aim of this talk is to present and compare two classical - but quite different, at first glance - topics from the realms of ergodic theory and partial differential equations: The Halmos-von Neumann theorem in ergodic theory says that certain dynamical systems are uniquely determined up to isomorphism by their spectral properties. The - still wide open - problem under which conditions one can "hear the shape of a drum" in PDE theory asks: when does the spectrum of the Laplace operator (say, with Dirichlet boundary conditions) on a bounded domain in R d determine the domain uniquely up to congruence. We discuss that a connection between these two, apparently rather different, topics can be found by using the language of positive operators: both the |
HTTP Headers
HTTP/1.1 302 Moved Temporarily Server: nginx Date: Thu, 17 Feb 2022 08:32:33 GMT Content-Type: text/html Content-Length: 138 Connection: keep-alive Keep-Alive: timeout=15 Location: https://ergodic.de/ Expires: Thu, 17 Feb 2022 08:52:33 GMT Cache-Control: max-age=1200 HTTP/2 200 content-type: text/html; charset=UTF-8 date: Thu, 17 Feb 2022 08:32:33 GMT server: Apache |