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20篇 您的检索式：作者名="Feistauer"

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	题名	作者	年代	出处	被引量
1	On the convergence of a combined finite volume - finite element method for nonlinear convection - diffusion problems 显示文摘	M Feistauer J Felcman M Lujaciva	1997	Numerical Method for Partial Differential Equations1997，，13：	1
2	Combined finite element- finite volume solution of compressible flow显示文摘	Feistauer M Feleman J Lukacova-Medvidova M	1995	J Comput Appl Math1995，63，：	1
3	On the convergence of a combined finite volume-finite element method for nonlinear convection-diffusion problems显示文摘	Feistauer M Felcman J Lujaciva M	1997	Numerical Method for Partial Differential Equations1997，13，：	1
4	Error estimates for a combined finite volume-finite element method for nonlinear convection-diffusion problems显示文摘	Feistauer M Felcman J Lujaciva M	1999	SIAM Journal of Numerical Anal1999，36，5：	1
5	On the convergence of a combined finite volume-finite element methods for nonlinear convection-diffusion problems explicit schemes,numerical method for partioal differential equations显示文摘	Feistauer M Slavik J Stupka P	1999	International Journal For Numerical Methods In Engineering1999，13，2：	1
6	Analysis of the discontinuous Galerkin method for nonlinear convection-dominated problems显示文摘	Dolejsi V Feistauer M Sobotikova V	2005	Computer Methods in Applied Mechanics and Engineering2005，194，2526：	1
7	Numerical simulation of flow induced airfoil vibrations with large amplitudes 显示文摘	SVACEK P FEISTAUER M HORACEK J	2007	Journal of Fluids and Structures2007，23，3：	1
8	On one approach to a posteriori error estimates for evolution problems solved by the method of Lines 显示文摘	Babuska I Feistauer M Solin P	2001	Numer Math2001，89，：	1
9	On a robust discontinuous Galer-kin technique for the solution of compressible flow 显示文摘	Feistauer M Kucera V	2007	Journal of Computational Physics2007，224，1：	1
10	Finite Element Solution of Nonlinear Elliptic Problems显示文摘	Miloslav Feistauer A Lexander Zenisek	1987	Numer Math1987，50，：	1
11	Analysis of the discontinuous Galerkin methods for nonlinear convection-dominated problems显示文摘	Dolejsi V Feistauer M Sobotikova V	2005	Comput Methods Appl Mech Eng2005，194，：	1
12	On the convergence of a combined finite volume-finite element methods for nonlinear convection- diffusion problems explicit schemes, numerical method for partioal differential equations显示文摘	Feistauer M Slavik J Stupka P	1999	International Journal for Numerical Methods in Engineering1999，13，2：	1
13	Numerical analy- sis of flow-induced nonlinear vibrations of an airfoil with three degrees of freedom 显示文摘	Feistauer M Horacek J Ruzicka M	2011	Computers and Fluids2011，49，1：	1
14	Numerical simulation of flow induced airfoil vibrations with large amplitudes 显示文摘	SVA-C EK P FEISTAUER	2006	Journal of Fluids and Structures2006，，：	1
15	On the finite element approximation of a cascade flow problem显示文摘	Miloslav Feistauer	1986	Numerische Mathematik1986，，6：	1
16	On a Robust DiscontinuousGalerkin Technique for the Solution of Compressible Flow显示文摘	Feistauer M Kucfera V	2007	Journal of Computational Physics2007，224，：	1
17	On the convergence of a combined finite volume-finite element method for nonlinear convection-diffusion problems显示文摘	Feistauer M Felcman J Lukacova Medvidova M	1997	Numerical Methods for PDEs1997，13，2：	1
18	Numerical Simulation of Interaction Be- tween Turbulent Flow and a Vibrating Airfoil 显示文摘	Lenka Dubcoval - Miloslav Feistauer Jaromfr Horai~ek Petr Sv~ek	2009	Com- puting and Visualization in Science2009，12，20：	1
19	On the convergence of a combined finite volume-finite element method for nonlinear convection diffusion problems显示文摘	Feistauer M Felcman J Medvidova M L		0，，02：	1
20	Numerical Simulation of Airfoil Vibrations Induced by Turbulent Flow显示文摘The subject of the paper is the numerical simulation of the interaction of two-dimensional incompressible viscous flow and a vibrating airfoil with large amplitudes.The airfoil with three degrees of freedom performs rotation around an elastic axis,oscillations in the vertical direction and rotation of a flap.The numerical simulation consists of the finite element solution of the Reynolds averaged Navier-Stokes equations combined with Spalart-Allmaras or k−ω turbulence models,coupled with a system of nonlinear ordinary differential equations describing the airfoil motion with consideration of large amplitudes.The time-dependent computational domain and approximation on a moving grid are treated by the Arbitrary Lagrangian-Eulerian formulation of the flow equations.Due to large values of the involved Reynolds numbers an application of a suitable stabilization of the finite element discretization is employed.The developed method is used for the computation of flow-induced oscillations of the airfoil near the flutter instability,when the displacements of the airfoil are large,up to±40 degrees in rotation.The paper contains the comparison of the numerical results obtained by both turbulence models.	Miloslav Feistauer Jaromır Horacek Petr Svacek	2015	Communications in Computational Physics2015，17，1：	0

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