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; ADC A self-similar solution for the porous medium equation in a two-component domain / J. Filo, V. Pluschke detské kolieskové korčule tesco In: ...
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Maximum performance in self-compatible thermoelectric elements
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Official Citation: W. Seifert, V. Pluschke, C. Goupil, K. Zabrocki, E. Müller and G.J. Snyder (2011). Maximum performance in self-compatible thermoelectric ...
Application of Holomorphic Functions in Two and Higher Dimensions -...
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This book presents applications of hypercomplex analysis to boundary value and initial-boundary value problems from various areas of mathematical physics....
Complex Analytic Methods for Partial Differential Equations: An...
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This is an introductory text for beginners who have a basic knowledge of complex analysis, functional analysis and partial differential equations. Riemann and...
Evolution Equations and Their Applications in Physical and Life...
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This volume presents a collection of lectures on linear partial differntial equations and semigroups, nonlinear equations, stochastic evolutionary processes,...
Dokumente zum Namen
A self-similar solution for the porous medium equation in a...
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E-mail addresses: .sk (J. Filo), -halle.de (V. Pluschke) X/$ – see front matter© ...
BOOK OF ABSTRACTS. Instituto Superior Técnico Universidade de Lisboa...
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W. Seifert, V. Pluschke, N.F. Hinsche, Thermoelectric cooler concepts and the limit for maximum cooling, J. Phys. Condens. Matt. 26 (2014) ECT2016 Poster ...
Book review
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This article was downloaded by: [Tufts University] On: 08 December 2014, At: 10:17 Publisher: Taylor & Francis Informa Ltd Registered in England and Wales...
Wissenschaftliche Veröffentlichungen
Veröffentlichungen von Michael Dreher
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M. Dreher and V. Pluschke Abstract. We consider a quasilinear parabolic boundary value problem, the elliptic part of which degenerates near the boundary. In order to solve this problem, we approximate it by a system of linear degenerate elliptic boundary value problems by means of …
Publikationen 2015
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W. Seifert, S. Achilles, N. Hinsche, S. Trimper, V. Pluschke Wiley Zum Seitenanfang. Fußnavigation Startseite, Copyright, Disclaimer, Impressum, Letzte ...
Veröffentlichungen allgemein
Convergence of Rothe's Method in Hölder Spaces | SpringerLink
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The convergence of Rothe's method in Hölder spaces is discussed. The obtained results are based on uniform boundedness of Rothe's approximate
Topology Optimization of Segmented Thermoelectric Generators |...
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W. Seifert and V. Pluschke, Phys. Status Solidi A (2014). https://doi.org pssa CrossRefGoogle Scholar Y. Yang, S.H. ...
Sonstiges
Dank an die Spender für das zweite Rechtsgutachten -...
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NOVE e.V. Pluschke, Wolfgang; Podewski, Ernst; Dr. Polzer, Gabriele; Rabe, Klaus; Reichling, Axel u. Gisela; Reinhard, Alf; Rettig, Bernhard; Riggert, Karsten ...
KIT - Department of Mathematics - Participants
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Participants. Name Email address; S. Albeverio: : A. Alexeyev: ... V. Pluschke: -halle.de: H. Prado: ...
A numerical algorithm for the solution of telegraph equations - PDF...
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In this paper, we present a new competitive numerical scheme to solve nonlinear telegraph equations. The method is based...
Christophe Goupil - dyco
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· 23) W. Seifert, V. Pluschke, C. Goupil, K. Zabrocki, E. Müller and G.J. Snyder Maximum performance in self-compatible thermoelectric elements ...
DML-CZ - Czech Digital Mathematics Library: Convergence of Rothe's...
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[9] V. Pluschke: $L_{\infty }$-estimates and uniform convergence of Rothe's method for quasilinear parabolic differential equations. Methoden Verfahren Math. Phys. Vol 37, K. Kleinman et al. (eds.), Peter Lang-Verlag, 1991, pp. 187–199. MR [10] V. Pluschke: Local solutions to quasilinear parabolic equations ...
Influence of Sedimentation of Atoms on Structural and ...cyberleninka.org › article
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A.F. Ioffe, SU author's Certificate No , Claimed August 19, (1949) K. Wojciechowski, DIMAT2014 (2014) W. Seifert and V. Pluschke, Phys.
Research in Pairs 2010:
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V. Pluschke (2010) D. Fuchs; S. Tabachnikov (2010) For more detailed information please click on the photo. ...
DML-CZ - Czech Digital Mathematics Library: An investigation of...
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[9] V. Pluschke: Local solution of parabolic equations with strongly increasing nonlinearity by the Rothe method. (to appear in Czech. Math. J.). MR | Zbl ...
Local solution of parabolic equations with strongly EUDMLeudml.org › doc
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(1987) Zbl MR DOI ; V. Pluschke, An Existence Theorem for a Quasilinear Hyperbolic Boundary Value ...
Local solution of parabolic equations with strongly increasing ...dml.cz › handle › dmlcz
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[3] V. Pluschke: Solution of Nonlinear Pseudoparabolic Equations by ... [4] V. Pluschke: An Existence Theorem for a Quasilinear Hyperbolic Boundary Value ...
Maximum performance in self-compatible thermoelectric elements ...www.cambridge.org › core › journals › article › ma...
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Maximum performance in self-compatible thermoelectric elements - Volume 26 Issue W. Seifert, V. Pluschke, C. Goupil, K. Zabrocki, E. Müller, G.J. Snyder.
Teilnehmer - KIT - Fakultät für Mathematikwww.math.kit.edu › iana3 › page › herrenalbpart
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V. Pluschke, -halle.de. H. Prado, usach.cl. G. Da Prato, . J. Pruess, -halle.de.
KIT - Fakultät für Mathematik - Programm
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, J. Lutgen On the Discrete Spectrum of the Radial Dirac OperatorV. Pluschke Local Solution to Parabolic-Elliptic Boundary Value ...
The extended concept of a self‐compatible thermoelectric cooler |...
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W. Seifert, V. Pluschke · Published · Materials Science · Physica Status Solidi (a).
Thermoelectrics at Northwesternthermoelectrics.matsci.northwestern.edu › publications
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W. Seifert, V. Pluschke, C. Goupil, K. Zabrocki, E. Müller, G. J. Snyder, "Maximum performance in self-compatible thermoelectric elements" J. Materials Research ...
Simultaneously improved electrical properties of crystalline YbAl 3...
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W. Seifert and V. Pluschke, Phys. Status Solidi B, 2014, 251, 1416–1425 CrossRef CAS. Q. H. Zhang, X. Y. Huang, S. Q. Bai, X. Shi, C. Uher ...
Rothe's method for parabolic problems with Semantic Scholar
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9] V. Pluschke. Local solution of parabolic equations with strongly increasing nonlinearity by the Rothe-method. Czechoslovak Mathematical Journal, 38(113), ...
[PDF] The local solution of a parabolic-elliptic equation with a...
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V. Pluschke, F. Weber; Published 1999; Mathematics. We investigate a parabolic-elliptic problem, where the time derivative is multiplied by a coefficient which ...
The porous medium equation in a two-component domain - [PDF Document]
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We have tried to regularize the problem; J. Filo, V. Pluschke / J. Differential Equations 247 (2009) 2455– an sp pr re In re an m pa fo ho th fo H W Le th ...
Volume 9 No , ROTHE'S METHOD FORijpam.eu/en/index.php/ijdea/article/view
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[9] V. Pluschke, Rothe's method for parabolic problems with nonlinear. degenerating coefficient, Report, No. 14, des FB Mathematik und Infor-. matik ( 1996).
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