List of Publications
If you miss an article or are not a subscriber to the
corresponding journals, please contact the author for a (preprint) hardcopy.
-
A Paraellel Cascading Solver for Convection Diffusion Problem
Current Stage: Work in progress
-
An adaptive higher order method for partial integro differential equations and its application to a spatial population model with delay
Current Stage: In Review
-
An Adaptive Higher Order Method in Time for Partial
Integro-Differential Equations
International Conference on Numerical Analysis and Applied Mathematics 2008
AIP Conference Proceedings 1048; ISBN 978-0-7354-0576-9
BibTex,
PrePrint version (
pdf),
AIP Online Version
-
A third order method for Convection-Diffusion
Equations with a Delay term
Numerical mathematics and advanced applications.
Proceedings of ENUMATH 2007
Springer (2008). ISBN-10: 3540697764
BibTex,
PrePrint version (
pdf),
Springer Online Version
-
Title of the talk :
A Hybrid LSFEM/FEM Technique for Time-Dependent Convection Dominated Equations
WCCM 2006 (Los Angeles)
Session : NEW HYBRIDIZATION TECHNIQUES;
Chair: Bernardo Cockburn, Co-Chair: Jay Gopalakrishnan
Slides :
(pdf)
-
A Splitting Technique of Higher Order for the Navier-Stokes Equations
joint work with Wilhelm Heinrichs
published in Journal of Computational and Applied Mathematics
BibTex,
PrePrint version (
pdf),
Science Direct Online Version
-
Ein Splitting-Algorithmus höherer Ordnung für die
Navier-Stokes-Gleichung
auf der Basis der Finite-Element-Methode
BibTex,
(
pdf
)
ca. 5.1 MB oder als gziptes
(
ps
)
9.6 MB
Dissertation,
Universitä Duisburg-Essen, 2005
-
An adaptive operator splitting of higher order for the Navier-Stokes equations
joint work with Wilhelm Heinrichs
Numerical mathematics and advanced applications.
Proceedings of ENUMATH 2005
Springer. pp. 871-879 (2006). ISBN 3-540-34287-7
BibTex,
PrePrint Version (
pdf),
Springer Online Version
-
Ein Multilevelverfahren für konvektionsdominierte
Konvektions-Diffusions-Gleichungen ,
(
pdf
)
ca. 2.5 MB oder als gziptes
(
ps.gz
)
1.8 MB
Diplomarbeit,
Universität Essen, 2002
|
