• No results found

[PDF] Top 20 A Stable Mixed Finite Element Scheme for the Second Order Elliptic Problems

Has 10000 "A Stable Mixed Finite Element Scheme for the Second Order Elliptic Problems" found on our website. Below are the top 20 most common "A Stable Mixed Finite Element Scheme for the Second Order Elliptic Problems".

A Stable Mixed Finite Element Scheme for the Second Order Elliptic Problems

A Stable Mixed Finite Element Scheme for the Second Order Elliptic Problems

... The mixed finite element methods (MFEM) are widely used in the theoretical analysis and computations of many areas of science and ...convergence order, it becomes more and more popular in the ... See full document

5

On a difference scheme of the second order of accuracy for elliptic-parabolic equations

On a difference scheme of the second order of accuracy for elliptic-parabolic equations

... The second order of accuracy difference scheme generated by Crank-Nicholson difference scheme for approximately solving multipoint nonlocal boundary value problem is ...difference scheme ... See full document

13

Finite Element Methods for Interface Problems with Locally Modified Triangulations

Finite Element Methods for Interface Problems with Locally Modified Triangulations

... proposed finite element methods for solving elliptic and elasticity problems with interfaces using locally modified ...For elliptic problems with interfaces, the finite ... See full document

77

A Second Order Characteristic Mixed Finite Element Method for Convection Diffusion Reaction Equations

A Second Order Characteristic Mixed Finite Element Method for Convection Diffusion Reaction Equations

... bolic problems. When applied to these problems, standard finite element and fi- nite difference methods usually exhibit some combination of nonphysical oscil- lation and excessive numerical ... See full document

19

A posteriori error estimates of mixed finite element solutions for fourth order parabolic control problems

A posteriori error estimates of mixed finite element solutions for fourth order parabolic control problems

... fourth order quadratic parabolic optimal control problem is ...the order k Raviart-Thomas mixed finite element spaces, and the control is approximated by piecewise polynomials of order k ... See full document

20

A posteriori error estimates for fourth order hyperbolic control problems by mixed finite element methods

A posteriori error estimates for fourth order hyperbolic control problems by mixed finite element methods

... control problems, for the objective function containing a gradient of the state variable, we use mixed finite element methods to discretize the state equation, so that the scalar variable and its flux ... See full document

14

Thetis coastal ocean model: discontinuous Galerkin discretization for the three-dimensional hydrostatic equations

Thetis coastal ocean model: discontinuous Galerkin discretization for the three-dimensional hydrostatic equations

... (DG) finite element discretiza- tion for the hydrostatic ...and second-order accurate in space and ...advection scheme is ensured by using a strong stability-preserving time integration ... See full document

24

Compact local integrated-RBF approximations for second-order elliptic differential problems

Compact local integrated-RBF approximations for second-order elliptic differential problems

... and Scheme 1 for several values of ...1.6, Scheme 1 is more accurate than RBF-FD and ...interpolant stable. RBF-HFD yields better accuracy than Scheme 1 for the optimal value of ...of ... See full document

47

A priori error estimates for higher order variational discretization and mixed finite element methods of optimal control problems

A priori error estimates for higher order variational discretization and mixed finite element methods of optimal control problems

... Optimal control problems have been so widely met in all kinds of practical problems. Now we mention their application of the optimal control problems (1.1)-(1.4). Let us recall the static temperature ... See full document

14

Immersed-Interface Finite-Element Methods for Elliptic and Elasticity Interface Problems

Immersed-Interface Finite-Element Methods for Elliptic and Elasticity Interface Problems

... convergence order from the sample meshes ranging from 40 to 500 with 10 increment is ...a second-order accuracy. Figure 3.4 (b) shows the convergence order to be ... See full document

116

Numerical Experiments Using MATLAB: Superconvergence of Nonconforming Finite Element Approximation for Second Order Elliptic Problems

Numerical Experiments Using MATLAB: Superconvergence of Nonconforming Finite Element Approximation for Second Order Elliptic Problems

... How to cite this paper: Harris, A., Harris, S. and Rauls, D. (2016) Numerical Experi- ments Using MATLAB: Superconvergence of Nonconforming Finite Element Approxi- mation for Second-Order ... See full document

10

Numerical Experiments Using MATLAB: Superconvergence of Conforming Finite, Element Approximation for Second Order, Elliptic Problems

Numerical Experiments Using MATLAB: Superconvergence of Conforming Finite, Element Approximation for Second Order, Elliptic Problems

... the finite element method is a phenomenon in which the finite element approximation converges to the exact solution at a rate higher than the optimal order error ...conforming ... See full document

11

The stable extrinsic extended finite element method for second order elliptic equation with interfaces

The stable extrinsic extended finite element method for second order elliptic equation with interfaces

... a stable extrinsic extended finite element method (SXFEM) is proposed to solve the second order elliptic equation with discontinuous coefficients and ...the stable enrichment ... See full document

12

Discontinuous Galerkin finite element approximation of nonlinear second order elliptic and hyperbolic systems

Discontinuous Galerkin finite element approximation of nonlinear second order elliptic and hyperbolic systems

... quasi-linear elliptic and hyperbolic systems, we did not discuss fully discrete discontinuous Galerkin finite element approximations of quasi-linear hyperbolic ...finite element methods which may serve ... See full document

29

Analysis of discontinuous Galerkin methods on surfaces

Analysis of discontinuous Galerkin methods on surfaces

... instance, problems which lead to steep gradients or even discontinuities in the ...for problems posed on sur- faces, as in Sokolov et ...FEM scheme, the solution may exhibit spurious oscillatory ... See full document

155

A numerical scheme based on local integrated RBFNs and Cartesian grids for solving second-order elliptic problems in two dimensions

A numerical scheme based on local integrated RBFNs and Cartesian grids for solving second-order elliptic problems in two dimensions

... RBF-based discretisation methods have emerged as a new attractive solver for partial differential equations (PDEs). They have the capability to work well for problems defined on irregular domains. Very accurate ... See full document

14

An efficient direct solver for a class of mixed finite element problems

An efficient direct solver for a class of mixed finite element problems

... á‰çžL.ñSDUá‰cX†ñ3çED—gWàá‰ä ®Vä_XUçhà3CEäžãTdH D—X†á‰TWH3ê åSD—TdH–áØV¢à3gWáETdå3gWTdZ_Xlá‰TdDUH3ç aXUHã ChätgdX†á‰T‘i—4ä þX†áETdD LjDUî á‰cä2å3CED—åSD—çhätã ü.äMF ¨XUgdê—DUCETWáEc3V7[r] ... See full document

21

A Prior Error Estimate for Linear Finite Element Approximation to Interface Optimal Control Problems

A Prior Error Estimate for Linear Finite Element Approximation to Interface Optimal Control Problems

... defined on a body-fitted mesh for the domain that contains a interface [1]. Another approach that has drawn more attention recently is the so-called immersed FEM [16], [17], [25]. This method constructs a finite ... See full document

6

High-order finite difference schemes and Toeplitz based preconditioners for elliptic problems

High-order finite difference schemes and Toeplitz based preconditioners for elliptic problems

... of elliptic boundary value problems is a classical topic arising from a wide range of applications such as elasticity problems and nu- clear and petroleum engineering ...a finite number of ... See full document

30

Paper 01-2012-2

Paper 01-2012-2

... The paper is an extended version of the presentation for the International Conference on Computational Science ICCS 2012 [Calo et. al. 2011]. The structure of the paper is the following. In Section 2 entitled Automatic ... See full document

18

Show all 10000 documents...

Related subjects