[PDF] Top 20 Stable finite element methods for the Stokes problem
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Stable finite element methods for the Stokes problem
... [2] I. Babuška and A. K. Aziz, Survey lectures on the mathematical foundations of the finite element method, The Mathematical Foundations of the Finite Element Method with Applications to Partial ... See full document
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Numerical Solution of Irrotational Fluid Flow Problem Using Finite Element Method
... Finite Element Methods had their origin in the problem related to „Solid Mechanics‟ (see, Zienkiewicz, ...flexibility, Finite Element Methods using linear trial and test ... See full document
10
Iterative Solution Methods for a Class of State and Control Constrained Optimal Control Problems
... the finite element spaces which consist of the continuous functions, piecewise linear on the triangles ( P 1 -elements) and piecewise bilinear on the rectangles ( Q 1 -elements), and satisfy Dirichlet ... See full document
6
A finite element method for the resolution of the Reduced Navier-Stokes/Prandtl equations
... value problem is given in Section 2. The finite element method is described and analyzed in Section 3; in particular, since finite elements of common use for the Navier-Stokes equations ... See full document
19
Weak Galerkin Finite Element Method for the Unsteady Stokes Equation
... The solution of the Stokes equations forms an important aspect of both theo- retical and computational fluid dynamics. A limited number of solutions of these non-linear partial differential equations mostly ... See full document
12
Consistent local projection stabilized finite element methods
... projection methods inside an enriching frame- work relied on ...achieve stable and consistent new version of LPS (or polynomial projection methods) and still maintain them parameter-free, and without ... See full document
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A posteriori error estimation for a PDE constrained optimization problem involving the generalized Oseen equations
... control problem involving the generalized Oseen equations as state equations; control constraints are also ...stabilized finite element methods as well as for standard finite ... See full document
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Stabilised finite element methods for the Oseen problem on anisotropic quadrilateral meshes
... Oseen problem numerically three different aspects can affect the quality of the numerical solution, and then need to be ...the problem is convection-dominated), then the numerical solution usually presents ... See full document
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Mortar spectral element discretization of the Stokes problem in domain with corners
... regular. But it can be written as the sum of a regular part and a linear combination of singular functions. We propose a numerical analysis of the Strang and Fix algorithm by mortar spectral element methods ... See full document
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Finite sine integral transform dynamic analysis of free damped orthotropic plate on elastic subgrade
... the finite difference method, finite element method, finite strip method, integral equation method, differential quadrature element method, method of discrete singular convolution, ... See full document
9
Numerical Simulations of Unsteady Navier-Stokes Equations for Incompressible Newtonian Fluids using FreeFem++ based on Finite Element Method
... The velocity and pressure field remain in space and decrease monolithically with time. The Kim-Moin model problem is solved on the unit square Ω = [0.25, 1.25] × [0.5, 1.5] and prescribes the exact velocity ... See full document
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A stabilized mixed discontinuous Galerkin method for the incompressible miscible displacement problem
... DG methods are introduced for the velo- city and pressure in Section ...the finite element formulation are studied in Section ...displacement problem are obtained in Section ... See full document
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hp Adaptive discontinuous Galerkin methods for neutron transport criticality problems
... indicating the order in which each vertex is visited by the depth first search and an array of length | V | which contains a pointer to the vertex with the lowest index that can be reached from each vertex on the stack. ... See full document
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Petrov-Galerkin formulation for compressible Euler and Navier-Stokes equations
... The finite element method is one of the most powerful numerical methods conceived to ...the finite element method is based on the Galerkin weighted residual ...Galerkin's finite ... See full document
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Application for Superconvergence of Finite Element Approximations for the Elliptic Problem by Global and Local L2 Projection Methods
... [1] J. Wang, “A Superconvergence Analysis for Finite Ele- ment Solutions by the Least-Squares Surface Fitting on Irregular Meshes for Smooth Problems,” Journal of Mathematical Study, Vol. 33, No. 3, 2000, pp. ... See full document
9
Parallel Computation of Finite Element Navier-Stokes codes using MUMPS Solver
... Table 3 shows the performance of MUMPS solver using different ordering routines for a three dimensional channel flow problem. The table shows that METIS ordering is a better choice both in terms of computational ... See full document
5
Finite element methods for surface PDEs
... interface problem for the Navier–Stokes equations coupled to an advection– diffusion equation on the ...The problem is to find two fluid domains Ω + (t), Ω − (t) separated by a surface Γ(t), a fluid ... See full document
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An adaptive stabilized finite element method for the generalized Stokes problem
... the problem, we remark that, for the pure Stokes problem, they provide equivalence constants which are independent of the vis- ...auxiliary problem posed on the continuous setting, and not ... See full document
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Finite element least squares methods for a compressible stokes system
... 2. Least-squares system for compressible Stokes equations, and other prelimi- naries. For the development of least-squares theory, we will adopt the notation intro- duced in [5] and introduce the necessary ... See full document
10
High order cut finite element methods for the Stokes problem
... 3D respectively. Optimal order of convergence is obtained, although limited computer memory resources prevented a study for higher degrees than k = 3 in 3D. Note that in this method, the degrees of freedom in the ... See full document
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