A Local Refinement Finite Element Method for Time Dependent Partial Differential Equations.

Mapping Intimacies ◽

10.21236/ada147943 ◽

1984 ◽

Cited By ~ 1

Author(s):

J. E. Flaherty ◽

P. K. Moore

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Time Dependent ◽

Local Refinement ◽

Partial Differential ◽

Element Method

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A moving-mesh finite element method with local refinement for parabolic partial differential equations

Computer Methods in Applied Mechanics and Engineering ◽

10.1016/0045-7825(86)90083-6 ◽

1986 ◽

Vol 55 (1-2) ◽

pp. 3-26 ◽

Cited By ~ 48

Author(s):

Slimane Adjerid ◽

Joseph E. Flaherty

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Moving Mesh ◽

Parabolic Partial Differential Equations ◽

Local Refinement ◽

Partial Differential ◽

Element Method

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A Moving Finite Element Method for Time Dependent Partial Differential Equations with Error Estimation and Refinement.

10.21236/ada147719 ◽

1984 ◽

Cited By ~ 2

Author(s):

S. Adjerid ◽

J. E. Flaherty

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Error Estimation ◽

Time Dependent ◽

Partial Differential ◽

Element Method ◽

Moving Finite Element

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A Moving Finite Element Method with Error Estimation and Refinement for One-Dimensional Time Dependent Partial Differential Equations

SIAM Journal on Numerical Analysis ◽

10.1137/0723050 ◽

1986 ◽

Vol 23 (4) ◽

pp. 778-796 ◽

Cited By ~ 82

Author(s):

Slimane Adjerid ◽

Joseph E. Flaherty

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Error Estimation ◽

Time Dependent ◽

Partial Differential ◽

One Dimensional ◽

Element Method ◽

Moving Finite Element

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Numerical Solutions of Partial Differential Equations by the Finite Element Method

The Mathematical Gazette ◽

10.2307/3618226 ◽

1989 ◽

Vol 73 (463) ◽

pp. 59

Author(s):

F. B. Ellerby ◽

C. Johnson

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Numerical Solutions ◽

The Finite Element Method ◽

Partial Differential ◽

Element Method

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A multiscale finite element method for partial differential equations posed in domains with rough boundaries

Mathematics of Computation ◽

10.1090/s0025-5718-08-02159-5 ◽

2009 ◽

Vol 78 (265) ◽

pp. 25-25 ◽

Cited By ~ 9

Author(s):

Alexandre L. Madureira

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Partial Differential ◽

Multiscale Finite Element Method ◽

Multiscale Finite Element ◽

Rough Boundaries ◽

Element Method

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Elliptic systems of partial differential equations and the finite element method

Journal of Mathematical Analysis and Applications ◽

10.1016/0022-247x(83)90020-3 ◽

1983 ◽

Vol 94 (1) ◽

pp. 283-295 ◽

Cited By ~ 1

Author(s):

Brian M O'Connor

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Elliptic Systems ◽

The Finite Element Method ◽

Partial Differential ◽

Element Method

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Solution of partial differential equations systems by the moving finite element method

Computers & Chemical Engineering ◽

10.1016/0098-1354(92)80069-l ◽

1992 ◽

Vol 16 (6) ◽

pp. 583-592 ◽

Cited By ~ 20

Author(s):

C. Sereno ◽

A. Rodrigues ◽

J. Villadsen

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Partial Differential ◽

Element Method ◽

Moving Finite Element

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An AFC-stabilized implicit finite element method for partial differential equations on evolving-in-time surfaces

Journal of Computational and Applied Mathematics ◽

10.1016/j.cam.2015.03.002 ◽

2015 ◽

Vol 289 ◽

pp. 101-115 ◽

Cited By ~ 31

Author(s):

Andriy Sokolov ◽

Ramzan Ali ◽

Stefan Turek

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Partial Differential ◽

Element Method

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Méthodes des Éléments Finis pour les Fluides. By O. PIRONNEAU. Masson, 1988. 205 pp. 175F or £27.50. Numerical Solution of Partial Differential Equations by the Finite Element Method. By C. JOHNSON. Cambridge University Press, 1987. 278 pp. £40 or $69.50 (hardback), £15 or $24.95 (paperback).

Journal of Fluid Mechanics ◽

10.1017/s0022112091213567 ◽

1991 ◽

Vol 231 ◽

pp. 689-690

Author(s):

M. A. Kelmanson

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Numerical Solution ◽

The Finite Element Method ◽

Partial Differential ◽

Cambridge University ◽

Éléments Finis ◽

Element Method

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A conservative Fourier-finite-element method for solving partial differential equations on the whole sphere

Quarterly Journal of the Royal Meteorological Society ◽

10.1002/qj.487 ◽

2009 ◽

Vol 135 (644) ◽

pp. 1877-1889 ◽

Cited By ~ 10

Author(s):

T. Dubos

Keyword(s):

Finite Element Method ◽

Finite Element ◽

Partial Differential Equations ◽

Differential Equations ◽

Partial Differential ◽

Element Method

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