Geometrical Methods for Equations of Hydrodynamical Type

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dc.identifier.uri http://dx.doi.org/10.15488/11648
dc.identifier.uri https://www.repo.uni-hannover.de/handle/123456789/11741
dc.contributor.author Escher, Joachim eng
dc.contributor.author Kolev, Boris eng
dc.date.accessioned 2022-01-07T10:55:54Z
dc.date.available 2022-01-07T10:55:54Z
dc.date.issued 2012
dc.identifier.citation Escher, J.; Kolev, B.: Geometrical Methods for Equations of Hydrodynamical Type. In: Journal of nonlinear mathematical physics 19 (2012), Suppl. 1, S. 161-178. DOI: https://doi.org/10.1142/S140292511240013X eng
dc.description.abstract We describe some recent results for a class of nonlinear hydrodynamical approximation models where the geometric approach gives insight into a variety of aspects. The main contribution concerns analytical results for Euler equations on the diffeomorphism group of the circle for which the inertia operator is a nonlocal operator. eng
dc.language.iso eng eng
dc.publisher Abingdon, Oxon : Taylor & Francis
dc.relation.ispartofseries Journal of nonlinear mathematical physics 19 (2012), Suppl. 1 eng
dc.rights CC BY-NC 4.0 Unported eng
dc.rights.uri https://creativecommons.org/licenses/by-nc/4.0/
dc.subject Euler equation eng
dc.subject diffeomorphism group eng
dc.subject fractional Sobolev metrics eng
dc.subject.ddc 530 | Physik eng
dc.title Geometrical Methods for Equations of Hydrodynamical Type eng
dc.type Article eng
dc.type Text eng
dc.relation.essn 1776-0852
dc.relation.issn 1402-9251
dc.relation.doi 10.1142/S140292511240013X
dc.description.version publishedVersion eng
tib.accessRights frei zug�nglich eng


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