Mark Steinhauer - Concepedia

Author

Mark Steinhauer

University of Bonn

Also Known As

Mark Steinhauer

Publications

460

Citations

H-Index

Concepts

All Affiliations

University of Bonn Charles University

About

Mark Steinhauer is an author at University of Bonn specializing in fluid mechanics, engineering, and rheology.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	4	4	394
2	Fluid Mechanics	4	4	394
3	Functional Analysis	2	2	150
4	Navier-stokes Equations	2	2	180
5	Physics	1	1	119

Mark Steinhauer

Publications

446

Citations

H-Index

Page 1

	Year	Citations
On Analysis of Steady Flows of Fluids with Shear-Dependent Viscosity Based on the Lipschitz Truncation Method Jens Frehse, Josef Málek, Mark Steinhauer SIAM Journal on Mathematical Analysis Numerical AnalysisUnsteady FlowSteady FlowsElliptic EquationEngineering	2003	142
On Lipschitz truncations of Sobolev functions (with variable exponent) and their selected applications Lars Diening, Josef Málek, Mark Steinhauer ESAIM Control Optimisation and Calculus of Variations Lipschitz TruncationsElliptic EquationNonlinear Functional AnalysisEngineeringRiemann-hilbert Problem	2007	119
An existence result for fluids with shear dependent viscosity — Steady flows Jens Frehse, Josef Málek, Mark Steinhauer Nonlinear Analysis Rheological Constitutive EquationEngineeringFluid MechanicsFlow PhysicFluid-solid Interaction	1997	95
Lp-Estimates for the Navier?Stokes Equations for Steady Compressible Flow Jens Frehse, Sonja Goj, Mark Steinhauer manuscripta mathematica Numerical AnalysisCompressible FlowEngineeringIncompressible FlowFluid Mechanics	2005	38
Global Regularity in Fractional Order Sobolev Spaces for the p-Laplace Equation on Polyhedral Domains Carsten Ebmeyer, Wenbin Liu, Mark Steinhauer Zeitschrift für Analysis und ihre Anwendungen Dirichlet FormElliptic EquationGlobal RegularityPolyhedral DomainsP -Laplace Equation	2005	31
Examples of discontinuous, divergence-free solutions to elliptic variational problems Wenge Hao, Salvatore Leonardi, Mark Steinhauer Czech digital mathematics library	1995	11
On existence of a classical solution to a generalized Kelvin–Voigt model Miroslav Bulíček, Petr Kaplický, Mark Steinhauer Pacific Journal of Mathematics	2013	10

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