Unsymmetric multi-level hanging nodes and anisotropic polynomial degrees inH1-conforming higher-order finite element methods

Computers & Mathematics with Applications ◽

10.1016/j.camwa.2017.02.029 ◽

2017 ◽

Vol 73 (9) ◽

pp. 2092-2150 ◽

Author(s):

Andreas Byfut ◽

Andreas Schröder

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Higher Order ◽

Hanging Nodes ◽

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Analysis and Application of Single Level, Multi-Level Monte Carlo and Quasi-Monte Carlo Finite Element Methods for Time-Dependent Maxwell's Equations with Random Inputs

Communications in Computational Physics ◽

10.4208/cicp.oa-2020-0011 ◽

2021 ◽

Vol 29 (1) ◽

pp. 211-236

Author(s):

Xiang Wang

Keyword(s):

Finite Element ◽

Monte Carlo ◽

Finite Element Methods ◽

Maxwell’S Equations ◽

Maxwell's Equations ◽

Time Dependent ◽

Random Inputs ◽

Single Level ◽

Quasi Monte Carlo ◽

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A family of higher order mixed finite element methods for plane elasticity

Numerische Mathematik ◽

10.1007/bf01379659 ◽

1984 ◽

Vol 45 (1) ◽

pp. 1-22 ◽

Author(s):

Douglas N. Arnold ◽

Jim Douglas ◽

Chaitan P. Gupta

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Plane Elasticity ◽

Higher Order ◽

Mixed Finite Element Methods

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Higher-order adaptive finite-element methods for Kohn–Sham density functional theory

Journal of Computational Physics ◽

10.1016/j.jcp.2013.06.042 ◽

2013 ◽

Vol 253 ◽

pp. 308-343 ◽

Author(s):

P. Motamarri ◽

M.R. Nowak ◽

K. Leiter ◽

J. Knap ◽

V. Gavini

Keyword(s):

Density Functional Theory ◽

Finite Element ◽

Finite Element Methods ◽

Density Functional ◽

Higher Order ◽

Adaptive Finite Element ◽

Adaptive Finite Element Methods ◽

Functional Theory

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On the stability and convergence of higher-order mixed finite element methods for second-order elliptic problems

Mathematics of Computation ◽

10.1090/s0025-5718-1990-0990603-x ◽

1990 ◽

Vol 54 (189) ◽

pp. 1-1 ◽

Author(s):

Manil Suri

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Mixed Finite Element ◽

Elliptic Problems ◽

Higher Order ◽

Second Order ◽

Mixed Finite Element Methods ◽

Stability And Convergence ◽

The Stability ◽

Second Order Elliptic Problems

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Real time time-dependent density functional theory using higher order finite-element methods

Physical Review B ◽

10.1103/physrevb.100.115148 ◽

2019 ◽

Vol 100 (11) ◽

Author(s):

Bikash Kanungo ◽

Vikram Gavini

Keyword(s):

Density Functional Theory ◽

Finite Element ◽

Real Time ◽

Finite Element Methods ◽

Density Functional ◽

Higher Order ◽

Time Dependent ◽

Functional Theory ◽

Dependent Density

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Local Equilibration Error Estimators for Guaranteed Error Control in Adaptive Stochastic Higher-Order Galerkin Finite Element Methods

SIAM/ASA Journal on Uncertainty Quantification ◽

10.1137/15m102188x ◽

2016 ◽

Vol 4 (1) ◽

pp. 1372-1397 ◽

Author(s):

Martin Eigel ◽

Christian Merdon

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Error Control ◽

Higher Order ◽

Galerkin Finite Element ◽

Error Estimators ◽

Galerkin Finite Element Methods

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Higher-Order Finite Element Methods

10.1201/9780203488041 ◽

2003 ◽

Author(s):

Pavel Solin ◽

Karel Segeth ◽

Ivo Dolezel

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

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Higher Order Triangular Mixed Finite Element Methods for Semilinear Quadratic Optimal Control Problems

Numerical Mathematics Theory Methods and Applications ◽

10.4208/nmtma.2011.42s.4 ◽

2011 ◽

Vol 4 (2) ◽

pp. 180-196 ◽

Author(s):

Kang Deng

Keyword(s):

Optimal Control ◽

Finite Element ◽

Finite Element Methods ◽

Optimal Control Problems ◽

Mixed Finite Element ◽

Higher Order ◽

Mixed Finite Element Methods ◽

Control Problems ◽

Quadratic Optimal Control

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A type of multi-level correction scheme for eigenvalue problems by nonconforming finite element methods

BIT Numerical Mathematics ◽

10.1007/s10543-015-0545-1 ◽

2015 ◽

Vol 55 (4) ◽

pp. 1243-1266 ◽

Author(s):

Hehu Xie

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Eigenvalue Problems ◽

Nonconforming Finite Element ◽

Correction Scheme ◽

Multi Level ◽

Nonconforming Finite Element Methods

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Higher order finite element methods for the solution of compressible porous bearing problems

International Journal for Numerical Methods in Engineering ◽

10.1002/nme.1620090409 ◽

1975 ◽

Vol 9 (4) ◽

pp. 903-911 ◽

Author(s):

S. M. Rohde ◽

K. P. Oh

Keyword(s):

Finite Element ◽

Finite Element Methods ◽

Higher Order ◽

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