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Leo G. Rebholz

Mathematiker

Name	Leo G. Rebholz
Time	2006- (Wirkungsdaten)
Place	USA
Gender	männlich
Profession	Mathematiker (characteristic profession) Herausgeber
Variant	Leo Rebholz
Related	Clemson University. Department of Mathematical Sciences
Topic	Personen zu Mathematik
Further information	Professor of Mathematical Sciences
Source	LCAuth
Record type	Person
GND-Identifier	1020166274
Record ID	1020166274
Involved in show all Scientific computing : for scientists and engineers Scientific Computing : For Scientists and Engineers Scientific Computing : For Scientists and Engineers Numerical analysis : an introduction Numerical Analysis : An Introduction Numerical Analysis : An Introduction Pressure-induced locking in mixed methods for time-dependent (Navier)Stokes equations An analogue of grad-div stabilization in nonconforming methods for incompressible flows Scientific computing : for scientists and engineers Scientific Computing : For Scientists and Engineers Scientific Computing : For Scientists and Engineers Improving efficiency of coupled schemes for Navier-Stokes equations by a connection to grad-div stabilitzed projection methods On a reduced sparsity stabilization of grad-div type for incompressible flow problems On a reduced sparsity stabilization of grad-div type for incomressible flow problems Approximate deconvolution models of turbulence : analysis, phenomenology and numerical analysis Approximate Deconvolution Models of Turbulence : Analysis, Phenomenology and Numerical Analysis On an Efficient Finite Element Method for Navier-Stokes-ω with Strong Mass Conservation On the convergence rate of grad-div stabilized Taylor-Hood to Scott-Vogelius solutions for incompressible flow problems On the convergence rate of grad-div stabilized Taylor-Hood to Scott-Vogelius solutions for incompressible flow problems Stabilizing poor mass conservation in incompressible flow problems with large irrotational forcing and application to thermal convection

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Katalog der Deutschen Nationalbibliothek

Leo G. Rebholz

Scientific computing : for scientists and engineers

Scientific Computing : For Scientists and Engineers

Scientific Computing : For Scientists and Engineers

Numerical analysis : an introduction

Numerical Analysis : An Introduction

Numerical Analysis : An Introduction

Pressure-induced locking in mixed methods for time-dependent (Navier)Stokes equations

An analogue of grad-div stabilization in nonconforming methods for incompressible flows

Scientific computing : for scientists and engineers

Scientific Computing : For Scientists and Engineers

Scientific Computing : For Scientists and Engineers

Improving efficiency of coupled schemes for Navier-Stokes equations by a connection to grad-div stabilitzed projection methods

On a reduced sparsity stabilization of grad-div type for incompressible flow problems

On a reduced sparsity stabilization of grad-div type for incomressible flow problems

Approximate deconvolution models of turbulence : analysis, phenomenology and numerical analysis

Approximate Deconvolution Models of Turbulence : Analysis, Phenomenology and Numerical Analysis

On an Efficient Finite Element Method for Navier-Stokes-ω with Strong Mass Conservation

On the convergence rate of grad-div stabilized Taylor-Hood to Scott-Vogelius solutions for incompressible flow problems

On the convergence rate of grad-div stabilized Taylor-Hood to Scott-Vogelius solutions for incompressible flow problems

Stabilizing poor mass conservation in incompressible flow problems with large irrotational forcing and application to thermal convection