Paul Zegeling
Paul Zegeling
Department of Mathematics, Utrecht University
Verified email at uu.nl - Homepage
TitleCited byYear
Pattern formation in the one-dimensional Gray-Scott model
A Doelman, TJ Kaper, PA Zegeling
Nonlinearity 10 (2), 523, 1997
2351997
A numerical study of three moving-grid methods for one-dimensional partial differential equations which are based on the method of lines
RM Furzeland, JG Verwer, PA Zegeling
Journal of Computational Physics 89 (2), 349-388, 1990
1361990
Algorithm 731: a moving-grid interface for systems of one-dimensional time-dependent partial differential equations
JG Blom, PA Zegeling
ACM Transactions on Mathematical Software (TOMS) 20 (2), 194-214, 1994
1301994
Can a species keep pace with a shifting climate?
H Berestycki, O Diekmann, CJ Nagelkerke, PA Zegeling
Bulletin of mathematical biology 71 (2), 399, 2009
1152009
A moving grid method for one-dimensional PDEs based on the method of lines
JG Verwer, JG Blom, RM Furzeland, PA Zegeling
Society for Industrial & Applied Mathematics, SIAM (Philadelphia, PA), 1989
761989
Adaptive moving mesh computations for reaction–diffusion systems
PA Zegeling, HP Kok
Journal of Computational and Applied Mathematics 168 (1-2), 519-528, 2004
532004
A robust moving mesh finite volume method applied to 1D hyperbolic conservation laws from magnetohydrodynamics
A van Dam, PA Zegeling
Journal of Computational Physics 216 (2), 526-546, 2006
502006
Moving-grid methods for time-dependent partial differential equations
PA Zegeling
CWI (Centre for Mathematics and Computer Science), 1993
411993
Method of lines study of nonlinear dispersive waves
P Saucez, AV Wouwer, WE Schiesser, P Zegeling
Journal of Computational and Applied Mathematics 168 (1-2), 413-423, 2004
392004
Application of a moving grid method to a class of 1D brine transport problems in porous media
PA Zegeling, JG Verwer, JCH Van Eijkeren
International Journal for Numerical Methods in Fluids 15 (2), 175-191, 1992
391992
Numerical solutions of a generalized theory for macroscopic capillarity
F Doster, PA Zegeling, R Hilfer
Physical Review E 81 (3), 036307, 2010
372010
Balanced monitoring of flow phenomena in moving mesh methods
A van Dam, PA Zegeling
Communications in Computational Physics 7 (1), 138-170, 2010
332010
Moving grid techniques
PA Zegeling
Handbook of Grid Generation, 37, 1999
311999
On resistive MHD models with adaptive moving meshes
PA Zegeling
Journal of Scientific Computing 24 (2), 263-284, 2005
292005
Robust and efficient adaptive moving mesh solution of the 2-D Euler equations
PA Zegeling, WD De Boer, HZ Tang
Contemporary Mathematics 383, 375, 2005
272005
Solitary waves in nonlinear beam equations: stability, fission and fusion
AR Champneys, PJ McKenna, PA Zegeling
Nonlinear Dynamics 21 (1), 31-53, 2000
262000
An evaluation of the gradient-weighted moving-finite-element method in one space dimension
PA Zegeling, JG Blom
Journal of Computational Physics 103 (2), 422-441, 1992
261992
r-refinement for evolutionary PDEs with finite elements or finite differences
PA Zegeling
Applied Numerical Mathematics 26 (1-2), 97-104, 1998
231998
Adaptive method of lines solutions for the extended fifth-order Korteweg–de Vries equation
P Saucez, AV Wouwer, PA Zegeling
Journal of computational and applied mathematics 183 (2), 343-357, 2005
212005
A note on the grid movement induced by MFE
PA Zegeling, JG Blom
International journal for numerical methods in engineering 35 (3), 623-636, 1992
171992
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