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COUPLED GENERALIZED NONLINEAR STOKES FLOW WITH FLOW THROUGH A POROUS MEDIUM

SIAM journal on numerical analysis, 2009-01, Vol.47 (2), p.929-952

2009

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Approximation of the Stokes–Darcy System by Optimization

Journal of scientific computing, 2014-06, Vol.59 (3), p.775-794

2014

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Regularity of the solution to 1-D fractional order diffusion equations

Mathematics of computation, 2018-09, Vol.87 (313), p.2273-2294

2018

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Optimal Petrov–Galerkin Spectral Approximation Method for the Fractional Diffusion, Advection, Reaction Equation on a Bounded Interval

Journal of scientific computing, 2021-03, Vol.86 (3), p.29, Article 29

2021

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Coupling nonlinear Stokes and Darcy flow using mortar finite elements

Applied numerical mathematics, 2011-11, Vol.61 (11), p.1198-1222

2011

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Approximation of coupled Stokes–Darcy flow in an axisymmetric domain

Computer methods in applied mechanics and engineering, 2013-05, Vol.258, p.96-108

Ervin, V.J.

2013

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Approximation of the axisymmetric elasticity equations

Computer methods in applied mechanics and engineering, 2021-02, Vol.374, p.113581, Article 113581

2021

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Stabilized approximation to degenerate transport equations via filtering

Applied mathematics and computation, 2011-05, Vol.217 (17), p.7282-7294

2011

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APPROXIMATION OF AXISYMMETRIC DARCY FLOW USING MIXED FINITE ELEMENT METHODS

SIAM journal on numerical analysis, 2013-01, Vol.51 (3), p.1421-1442

ERVIN, V. J.

2013

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Computational bases for RTk and BDMk on triangles

Computers & mathematics with applications (1987), 2012-10, Vol.64 (8), p.2765-2774

Ervin, V.J.

2012

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Nonlinear Darcy fluid flow with deposition

Journal of computational and applied mathematics, 2017-01, Vol.309, p.79-94

2017

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Numerical simulations of fluid pressure in the human eye

Applied mathematics and computation, 2013-08, Vol.219 (24), p.11119-11133

2013

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Regularity of the solution to fractional diffusion, advection, reaction equations in weighted Sobolev spaces

Journal of Differential Equations, 2021-03, Vol.278, p.294-325

Ervin, V.J.

2021

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Finite-element modeling of heat transfer in carbon/carbon composites

Composites science and technology, 1999-03, Vol.59 (4), p.593-607

1999

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Improving the effectivity of residual based a posteriori error estimates using a statistical approach

Computer methods in applied mechanics and engineering, 2006-01, Vol.195 (7), p.614-631

2006

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Analysis and Petrov–Galerkin numerical approximation for variable coefficient two-sided fractional diffusion, advection, reaction equations

Journal of computational and applied mathematics, 2023-06, Vol.425, p.115033, Article 115033

2023

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A fractional step θ -method approximation of time-dependent viscoelastic fluid flow

Journal of computational and applied mathematics, 2009-10, Vol.232 (2), p.159-175

2009

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Spectral approximation of a variable coefficient fractional diffusion equation in one space dimension

Applied mathematics and computation, 2019-11, Vol.361, p.98-111

2019

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Numerical approximation of the Newtonian film blowing problem

Computers & mathematics with applications (1987), 2005-06, Vol.49 (11), p.1687-1707

2005

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Wellposedness of the two-sided variable coefficient Caputo flux fractional diffusion equation and error estimate of its spectral approximation

Applied numerical mathematics, 2020-07, Vol.153, p.234-247

2020

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Adaptive Defect-Correction Methods for Viscous Incompressible Flow Problems

SIAM journal on numerical analysis, 2000, Vol.37 (4), p.1165-1185

2000

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A fractional step θ-method for convection–diffusion problems

Journal of mathematical analysis and applications, 2007-09, Vol.333 (1), p.204-218

2007

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A positive and bounded finite element approximation of the generalized Burgers–Huxley equation

Journal of mathematical analysis and applications, 2015-04, Vol.424 (2), p.1143-1160

2015

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Estimation of the thermal conductivity of composites

Journal of materials science, 1999-07, Vol.34 (14), p.3545-3553

1999

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An Indirect Finite Element Method for Variable-Coefficient Space-Fractional Diffusion Equations and Its Optimal-Order Error Estimates

Communications on Applied Mathematics and Computation (Online), 2020-03, Vol.2 (1), p.147-162

2020

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COUPLED GENERALIZED NONLINEAR STOKES FLOW WITH FLOW THROUGH A POROUS MEDIUM

Approximation of the Stokes–Darcy System by Optimization

Regularity of the solution to 1-D fractional order diffusion equations

Optimal Petrov–Galerkin Spectral Approximation Method for the Fractional Diffusion, Advection, Reaction Equation on a Bounded Interval

Coupling nonlinear Stokes and Darcy flow using mortar finite elements

Approximation of coupled Stokes–Darcy flow in an axisymmetric domain

Approximation of the axisymmetric elasticity equations

Stabilized approximation to degenerate transport equations via filtering

APPROXIMATION OF AXISYMMETRIC DARCY FLOW USING MIXED FINITE ELEMENT METHODS

Computational bases for RTk and BDMk on triangles

Nonlinear Darcy fluid flow with deposition

Numerical simulations of fluid pressure in the human eye

Regularity of the solution to fractional diffusion, advection, reaction equations in weighted Sobolev spaces

Finite-element modeling of heat transfer in carbon/carbon composites

Improving the effectivity of residual based a posteriori error estimates using a statistical approach

Analysis and Petrov–Galerkin numerical approximation for variable coefficient two-sided fractional diffusion, advection, reaction equations

A fractional step θ -method approximation of time-dependent viscoelastic fluid flow

Spectral approximation of a variable coefficient fractional diffusion equation in one space dimension

Numerical approximation of the Newtonian film blowing problem

Wellposedness of the two-sided variable coefficient Caputo flux fractional diffusion equation and error estimate of its spectral approximation

Adaptive Defect-Correction Methods for Viscous Incompressible Flow Problems

A fractional step θ-method for convection–diffusion problems

A positive and bounded finite element approximation of the generalized Burgers–Huxley equation

Estimation of the thermal conductivity of composites

An Indirect Finite Element Method for Variable-Coefficient Space-Fractional Diffusion Equations and Its Optimal-Order Error Estimates

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