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		题名	作者	年代	出处	被引量
	1	Three-dimensional analysis of retinal layer texture:identification of fluid-filled regions in SD-OCT of the macula 显示文摘	Quellec G Lee K Dolejsi M	2010	IEEE Transactions on Medical Imaging2010，29，6：	1
	2	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
	3	Studies on agenesis of third molars amongst populations of different origin显示文摘	Rozkovcova E Markova M Dolejsi J	1999	Sb Lek1999，100，2：	1
	4	Analysis of connexin phosphorylation sites显示文摘	Cooper C D Solan J L Dolejsi M K	2000	Method2000，20，2：	1
	5	Anisotropic mesh adaption technique for viscous flow simulation显示文摘	Dolejsi V	2001	East West Journal of Numerical Mathematics2001，9，1：	1
	6	Anisotropic mesh adaptation for numerical solution of boundary value problems显示文摘	Dolejsi V Felcman J	2004	Numerical Methods for Partial Differential Equations2004，20，4：	1
	7	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
	8	Anisotropic mesh adaption technique for viscous flow simulationp显示文摘	DOLEJSI V		0，，01：	1
	9	Anisotropic mesh adaptation for numerical solution of boundary value problems显示文摘	DOLEJSI V FELCMAN J		0，，04：	1
	10	Semi-Implicit Interior Penalty Discontinuous Galerkin Methods for Viscous Compressible Flows显示文摘We deal with the numerical solution of the Navier-Stokes equations describing a motion of viscous compressible fluids.In order to obtain a sufficiently stable higher order scheme with respect to the time and space coordinates,we develop a combination of the discontinuous Galerkin finite element(DGFE)method for the space discretization and the backward difference formulae(BDF)for the time discretization.Since the resulting discrete problem leads to a system of nonlinear algebraic equations at each time step,we employ suitable linearizations of inviscid as well as viscous fluxes which give a linear algebraic problem at each time step.Finally,the resulting BDF-DGFE scheme is applied to steady as well as unsteady flows and achieved results are compared with reference data.	Vit Dolejsi	2008	Communications in Computational Physics2008，4，7：	0

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