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A High-Order Approach to Elliptic Multiscale Problems with General Unstructured Coefficients
A High-Order Approach to Elliptic Multiscale Problems with General Unstructured Coefficients
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A High-Order Approach to Elliptic Multiscale Problems with General Unstructured Coefficients

Maier, Roland

SIAM journal on numerical analysis, 2021-01, Vol.59 (2), p.1067-1089 [Peer Reviewed Journal]

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2
STRONG CONVERGENCE OF A FULLY DISCRETE FINITE ELEMENT APPROXIMATION OF THE STOCHASTIC CAHN-HILLIARD EQUATION
STRONG CONVERGENCE OF A FULLY DISCRETE FINITE ELEMENT APPROXIMATION OF THE STOCHASTIC CAHN-HILLIARD EQUATION
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STRONG CONVERGENCE OF A FULLY DISCRETE FINITE ELEMENT APPROXIMATION OF THE STOCHASTIC CAHN-HILLIARD EQUATION

FURIHATA, DAISUKE ; KOVÁCS, MIHÁLY ; LARSSON, STIG ; LINDGREN, FREDRIK

SIAM journal on numerical analysis, 2018-01, Vol.56 (2), p.708-731 [Peer Reviewed Journal]

Society for Industrial and Applied Mathematics

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3
Convergence Analysis of the Nonoverlapping Robin--Robin Method for Nonlinear Elliptic Equations
Convergence Analysis of the Nonoverlapping Robin--Robin Method for Nonlinear Elliptic Equations
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Convergence Analysis of the Nonoverlapping Robin--Robin Method for Nonlinear Elliptic Equations

Engström, Emil ; Hansen, Eskil

SIAM journal on numerical analysis, 2022-01, Vol.60 (2), p.585-605 [Peer Reviewed Journal]

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4
A Numerical Algorithm for $C^2$-Splines on Symmetric Spaces
A Numerical Algorithm for $C^2$-Splines on Symmetric Spaces
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A Numerical Algorithm for $C^2$-Splines on Symmetric Spaces

Bogfjellmo, Geir ; Modin, Klas ; Verdier, Olivier

SIAM journal on numerical analysis, 2018-01, Vol.56 (4), p.2623-2647 [Peer Reviewed Journal]

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5
A TRIGONOMETRIC METHOD FOR THE LINEAR STOCHASTIC WAVE EQUATION
A TRIGONOMETRIC METHOD FOR THE LINEAR STOCHASTIC WAVE EQUATION
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A TRIGONOMETRIC METHOD FOR THE LINEAR STOCHASTIC WAVE EQUATION

COHEN, DAVID ; LARSSON, STIG ; SIGG, MAGDALENA

SIAM journal on numerical analysis, 2013-01, Vol.51 (1), p.204-222 [Peer Reviewed Journal]

Philadelphia: Society for Industrial and Applied Mathematics

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6
TWO-LEVEL DISCRETIZATION TECHNIQUES FOR GROUND STATE COMPUTATIONS OF BOSE-EINSTEIN CONDENSATES
TWO-LEVEL DISCRETIZATION TECHNIQUES FOR GROUND STATE COMPUTATIONS OF BOSE-EINSTEIN CONDENSATES
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TWO-LEVEL DISCRETIZATION TECHNIQUES FOR GROUND STATE COMPUTATIONS OF BOSE-EINSTEIN CONDENSATES

HENNING, PATRICK ; MÅLQVIST, AXEL ; PETERSEIM, DANIEL

SIAM journal on numerical analysis, 2014-01, Vol.52 (4), p.1525-1550 [Peer Reviewed Journal]

Society for Industrial and Applied Mathematics

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7
Galerkin Finite Element Methods for Stochastic Parabolic Partial Differential Equations
Galerkin Finite Element Methods for Stochastic Parabolic Partial Differential Equations
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Galerkin Finite Element Methods for Stochastic Parabolic Partial Differential Equations

Yan, Yubin

SIAM journal on numerical analysis, 2005-01, Vol.43 (4), p.1363-1384 [Peer Reviewed Journal]

Philadelphia: Society for Industrial and Applied Mathematics

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8
FINITE ELEMENT APPROXIMATION OF THE LINEAR STOCHASTIC WAVE EQUATION WITH ADDITIVE NOISE
FINITE ELEMENT APPROXIMATION OF THE LINEAR STOCHASTIC WAVE EQUATION WITH ADDITIVE NOISE
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FINITE ELEMENT APPROXIMATION OF THE LINEAR STOCHASTIC WAVE EQUATION WITH ADDITIVE NOISE

KOVÁCS, MIHÁLY ; LARSSON, STIG ; SAEDPANAH, FARDIN

SIAM journal on numerical analysis, 2010-01, Vol.48 (2), p.408-427 [Peer Reviewed Journal]

Philadelphia: Society for Industrial and Applied Mathematics

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9
FINITE ELEMENT APPROXIMATION OF THE CAHN-HILLIARD-COOK EQUATION
FINITE ELEMENT APPROXIMATION OF THE CAHN-HILLIARD-COOK EQUATION
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FINITE ELEMENT APPROXIMATION OF THE CAHN-HILLIARD-COOK EQUATION

KOVÁCS, MIHÁLY ; LARSSON, STIG ; MESFORUSH, ALI

SIAM journal on numerical analysis, 2011-01, Vol.49 (5/6), p.2407-2429 [Peer Reviewed Journal]

Philadelphia, PA: Society for Industrial and Applied Mathematics

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10
Asymptotic error expansions for the finite element method for second order elliptic problems in R_N, N>=2, I: Local interior expansions
Asymptotic error expansions for the finite element method for second order elliptic problems in R_N, N>=2, I: Local interior expansions
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Asymptotic error expansions for the finite element method for second order elliptic problems in R_N, N>=2, I: Local interior expansions

Asadzadeh, Mohammad ; Schatz, Alfred, H. ; Wendland, Wolfgang

SIAM journal on numerical analysis, 2010, Vol.48 (5), p.2000 [Peer Reviewed Journal]

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