Iterative schemes for mixed finite element methods with applications to elasticity and compressible flow problems

Numerische Mathematik ◽

10.1007/bf02679442 ◽

2002 ◽

Vol 93 (1) ◽

pp. 177-200 ◽

Author(s):

Daoqi Yang

Keyword(s):

Finite Element ◽

Compressible Flow ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Iterative Schemes ◽

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A computationally efficient modification of mixed finite element methods for flow problems with full transmissivity tensors

Numerical Methods for Partial Differential Equations ◽

10.1002/num.1690090402 ◽

1993 ◽

Vol 9 (4) ◽

pp. 339-355 ◽

Author(s):

Joe Koebbe

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Computationally Efficient ◽

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Mixed finite-element methods for incompressible flow problems

Journal of Computational Physics ◽

10.1016/0021-9991(79)90065-2 ◽

1979 ◽

Vol 31 (1) ◽

pp. 113-145 ◽

Author(s):

M Fortin ◽

F Thomasset

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Incompressible Flow ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

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On conforming mixed finite element methods for incompressible viscous flow problems

Computers & Mathematics with Applications ◽

10.1016/0898-1221(82)90040-2 ◽

1982 ◽

Vol 8 (3) ◽

pp. 167-179 ◽

Author(s):

Max D. Gunzburger ◽

R.A. Nicolaides ◽

Janet S. Peterson

Keyword(s):

Finite Element ◽

Viscous Flow ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Flow Problems ◽

Incompressible Viscous Flow

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Flux-preserving enforcement of inhomogeneous Dirichlet boundary conditions for strongly divergence-free mixed finite element methods for flow problems

Journal of Mathematical Analysis and Applications ◽

10.1016/j.jmaa.2016.01.075 ◽

2016 ◽

Vol 438 (1) ◽

pp. 507-513 ◽

Author(s):

Timo Heister ◽

Leo G. Rebholz ◽

Mengying Xiao

Keyword(s):

Finite Element ◽

Boundary Conditions ◽

Finite Element Methods ◽

Dirichlet Boundary ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Dirichlet Boundary Conditions ◽

Flow Problems ◽

Divergence Free

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Multipoint flux mixed finite element methods for slightly compressible flow in porous media

Computers & Mathematics with Applications ◽

10.1016/j.camwa.2018.06.040 ◽

2019 ◽

Vol 77 (6) ◽

pp. 1437-1452 ◽

Author(s):

A. Arrarás ◽

L. Portero

Keyword(s):

Finite Element ◽

Porous Media ◽

Compressible Flow ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Flow In Porous Media ◽

Slightly Compressible

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Mixed Finite Element Methods with Applications to Flow and Other Problems.

10.21236/ada127751 ◽

1983 ◽

Author(s):

Max D. Gunzburger

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods

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Mixed finite element methods for geometric modeling using general fourth order geometric flows

Computer Aided Geometric Design ◽

10.1016/j.cagd.2008.12.004 ◽

2009 ◽

Vol 26 (4) ◽

pp. 378-395 ◽

Author(s):

Guoliang Xu

Keyword(s):

Finite Element ◽

Fourth Order ◽

Finite Element Methods ◽

Geometric Modeling ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Geometric Flows

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Analysis of Fully Discrete Mixed Finite Element Methods for Time-dependent Stochastic Stokes Equations with Multiplicative Noise

Journal of Scientific Computing ◽

10.1007/s10915-021-01546-4 ◽

2021 ◽

Vol 88 (2) ◽

Author(s):

Xiaobing Feng ◽

Hailong Qiu

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Multiplicative Noise ◽

Stokes Equations ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Time Dependent ◽

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Optimal Error Estimates of Two Mixed Finite Element Methods for Parabolic Integro-Differential Equations with Nonsmooth Initial Data

Journal of Scientific Computing ◽

10.1007/s10915-012-9666-8 ◽

2013 ◽

Vol 56 (1) ◽

pp. 131-164 ◽

Author(s):

Deepjyoti Goswami ◽

Amiya K. Pani ◽

Sangita Yadav

Keyword(s):

Finite Element ◽

Initial Data ◽

Differential Equations ◽

Error Estimates ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Mixed Finite Element Methods ◽

Optimal Error Estimates ◽

Optimal Error ◽

Nonsmooth Initial Data

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Richardson extrapolation and defect correction of mixed finite element methods for integro-differential equations in porous media

Applications of Mathematics ◽

10.1007/s10492-008-0011-3 ◽

2008 ◽

Vol 53 (1) ◽

pp. 13-39 ◽

Author(s):

Shanghui Jia ◽

Deli Li ◽

Tang Liu ◽

Shuhua Zhang

Keyword(s):

Finite Element ◽

Porous Media ◽

Differential Equations ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Richardson Extrapolation ◽

Mixed Finite Element Methods ◽

Defect Correction

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