Paul Deuring - Dokumente zum Namen - alle Infos bei Yasni.de

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[ ] Artificial boundary conditions for linearized stationary...

arxiv.org

Authors:Paul Deuring, Stanislav Kracmar, Sarka Necasova · Download PDF. Abstract: We consider the linearized and nonlinear stationary ...

Deuring, Paul [WorldCat Identities]

worldcat.org

The Stokes system in an infinite cone by Paul Deuring( Book ) 7 editions published in in English and German and held by 129 WorldCat member libraries ... › identities › lcc...

[ ] Leading terms of velocity and its gradient of the...

arxiv.org

Authors: Paul Deuring, Stanislav Kracmar, Sarka Necasova. (Submitted on 12 Nov 2015). Abstract: We consider the Navier-Stokes system with Oseen and ...

ARTIFICIAL BOUNDARY CONDITIONS FOR THE OSEEN SYSTEM IN 3D EXTERIOR...

www.degruyter.com

· Paul Deuring, Stanislav Kračmar, and Šárka Nečasov ...

[ ] Pointwise decay in space and in time for arXiv

arxiv.org

von P Deuring · · Zitiert von: 5 — Authors:Paul Deuring (LMPA). Download PDF. Abstract: We present pointwise space-time decay estimates for the velocity part of solutions to ... › math

An integral operator related to the stokes system in exterior domains...

vdocuments.site

14, 445 (1991) Addendum An Integral Operator Related to the Stokes System in Exterior Domains Paul Deuring In [I], the auxiliary function ...

Bibliothèque LMPA

www-lmpa.univ-littoral.fr

20, Finite-Dimensional Vector Spaces, Paul R. Halmos, Springer, Undergraduate Texts , Several Complex Variables II, G. M. Khenkin & A. G. Vitushkin (Eds.) , The Stokes System in an Infinite Cone, Paul Deuring Théory and Applications, Nadine Guillotin-Plantard & René Schott, Elsevier.

Neuvièmes journées EDP Lille-Littoral-Valenciennes

labomath.univ-lille1.fr

Paul DEURING : L2-stability of a finite element-finite volume discretization of a convection-diffusion equation. Abstract : We consider a discretization of a ...

SPATIAL ASYMPTOTICS OF MILD SOLUTIONS TO THE TIME ...

web.p.ebscohost.com

von P Deuring · · Zitiert von: 3 — PAUL DEURING of Theorem 3.3 for a discussion of the associated semigroup. A precise definition of a mild solution to (1.1), (1.2) is given in Theorem › login

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Dokumente zum Namen Paul Deuring