Wrona, Marc (2020)
Liquid Crystals and the Primitive Equations: An Approach by Maximal Regularity.
Technische Universität Darmstadt
doi: 10.25534/tuprints-00011551
Dissertation, Erstveröffentlichung
Kurzbeschreibung (Abstract)
The two models we are considering in this work relate to the Navier-Stokes equations, which describe the motion of a viscous fluid. The first of these two models is the Beris–Edwards model of nematic liquid crystals, which couples the Navier-Stokes equations with a parabolic equation for the molecular orientation described by the Q-tensor. The second topic we are investigating is the primitive equations equations for atmospheric and oceanic flows, which are derived from the Navier–Stokes equations by the hydrostatic approximation.
| Typ des Eintrags: | Dissertation | ||||
|---|---|---|---|---|---|
| Erschienen: | 2020 | ||||
| Autor(en): | Wrona, Marc | ||||
| Art des Eintrags: | Erstveröffentlichung | ||||
| Titel: | Liquid Crystals and the Primitive Equations: An Approach by Maximal Regularity | ||||
| Sprache: | Englisch | ||||
| Referenten: | Hieber, Prof. Dr. Matthias ; Giga, Prof. Dr. Yoshikazu | ||||
| Publikationsjahr: | 2020 | ||||
| Ort: | Darmstadt | ||||
| Datum der mündlichen Prüfung: | 31 Januar 2020 | ||||
| DOI: | 10.25534/tuprints-00011551 | ||||
| URL / URN: | https://tuprints.ulb.tu-darmstadt.de/11551 | ||||
| Kurzbeschreibung (Abstract): | The two models we are considering in this work relate to the Navier-Stokes equations, which describe the motion of a viscous fluid. The first of these two models is the Beris–Edwards model of nematic liquid crystals, which couples the Navier-Stokes equations with a parabolic equation for the molecular orientation described by the Q-tensor. The second topic we are investigating is the primitive equations equations for atmospheric and oceanic flows, which are derived from the Navier–Stokes equations by the hydrostatic approximation. |
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| Alternatives oder übersetztes Abstract: |
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| URN: | urn:nbn:de:tuda-tuprints-115513 | ||||
| Sachgruppe der Dewey Dezimalklassifikatin (DDC): | 500 Naturwissenschaften und Mathematik > 510 Mathematik | ||||
| Fachbereich(e)/-gebiet(e): | 04 Fachbereich Mathematik 04 Fachbereich Mathematik > Analysis 04 Fachbereich Mathematik > Analysis > Angewandte Analysis 04 Fachbereich Mathematik > Analysis > Partielle Differentialgleichungen und Anwendungen |
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| Hinterlegungsdatum: | 18 Jun 2020 10:54 | ||||
| Letzte Änderung: | 24 Jun 2020 08:01 | ||||
| PPN: | |||||
| Referenten: | Hieber, Prof. Dr. Matthias ; Giga, Prof. Dr. Yoshikazu | ||||
| Datum der mündlichen Prüfung / Verteidigung / mdl. Prüfung: | 31 Januar 2020 | ||||
| Export: | |||||
| Suche nach Titel in: | TUfind oder in Google | ||||
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