Publications of the Project F1301
Article
September 27, 2008
Article
September 27, 2008
Bibliography
- 1
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B. Zimmermann.
On the number of distinct multinomial coefficients.
Journal of Number Theory, 118(1):15-30, May 2006. - 2
- G. E. Andrews, P. Paule, and A. Riese.
MacMahon's Partition Analysis X: Plane Partitions with Diagonals.
Southeast Asian Journal Mathematics and Mathematical Sciences, 3:3-14, 2004. - 3
- A. Anwander, M. Kuhn, S. Reitzinger,
and C. Wolters.
A parallel algebraic multigrid solver for the finite element method based source localization in the human brain.
Computing and Visualization in Science, 5(3):165-177, December 2002. - 4
- F. Bachinger, U. Langer, and
J. Schöberl.
Numerical analysis of nonlinear multiharmonic eddy current problems.
Numerische Mathematik, 100:593-616, 2005. - 5
- A. Becirovic, P. Paule, V. Pillwein,
A. Riese, C. Schneider, and
J. Schöberl.
Hypergeometric summation algorithms for high order finite elements.
Computing, 78(3):235-249, 2006. - 6
- S. Beuchler and V. Pillwein.
Sparse shape functions for tetrahedral-FEM using integrated Jacobi polynomails.
Computing, 80(4):345-375, 2007. - 7
- S. Beuchler and J. Schöberl.
Extension operators on tensor product structures in 2d and 3d.
Applied Numerical Mathematics, 54:391-405, 2005. - 8
- S. Beuchler and J. Schöberl.
New shape functions for triangular p-FEM using integrated Jacobi polynomials.
Num. Math., 103:339-366, 2006. - 9
- C. Carstensen, M. Kuhn, and U. Langer.
Fast parallel solvers for symmetric boundary element domain decomposition equations.
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- C. Douglas, G. Haase, J. Hu,
W. Karl, M. Kowarschik, U. Rüde, and
C. Weiss.
Portable memory hierarchy techniques for pde solvers, part i.
SIAM News, 33(5), 1, 8-9 2000. - 11
- C. Douglas, G. Haase, J. Hu,
W. Karl, M. Kowarschik, U. Rüde, and
C. Weiss.
Portable memory hierarchy techniques for pde solvers, part ii.
SIAM News, 33(6):1, 10-11, 16, 2000. - 12
- C. C. Douglas, G. Haase, and
M. Iskandarani.
An additive Schwarz preconditioner for the spectral element ocean model formulation of the shallow water equations.
Elec. Trans. Numer. Anal., 15:18-28, 2003. - 13
- G. Haase.
A parallel AMG for overlapping and non-overlapping domain decomposition.
Electronic Transactions on Numerical Analysis (ETNA), 10:41-55, 2000. - 14
- G. Haase and M. Kuhn.
Preprocessing in 2d FE-BE domain decomposition methods.
Computing and Visualization in Science, 2(1):25-35, 1999. - 15
- G. Haase, M. Kuhn, and U. Langer.
Parallel multigrid 3D Maxwell solvers.
Parallel Computing, 6(27):761-775, 2001. - 16
- G. Haase, M. Kuhn, and S. Reitzinger.
Parallel AMG on distributed memory computers.
SIAM Journal of Scientific Computing, 24(2):410-427, 2002. - 17
- G. Haase, U. Langer, S. Reitzinger,
and J. Schöberl.
Algebraic multigrid methods based on element preconditioning.
International Journal of Computer Mathematics, 78(4):575-588, 2001. - 18
- G. Haase and S. Reitzinger.
Cache issues of algebraic multigrid methods for linear systems with multiple right-hand sides.
SIAM Journal on Scientific Computing, 27(1):1-18, 2005. - 19
- B. Heise and M. Jung.
Efficiency, scaleability and robustness of parallel multilevel methods for nonlinear pde's.
SIAM J. Sci. Comput., 20(2):553-567, 1999. - 20
- B. Heise, M. Kuhn, and U. Langer.
A mixed variational formulation for 3D linear and nonlinear magnetostatics in the space.
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- B. Kaltenbacher, M. Kaltenbacher, and
S. Reitzinger.
Identification of nonlinear B-H curves based on magnetic field computations and multigrid methods for ill-posed problems.
European Journal of Applied Mathematics, 14(1):13-38, 2003. - 22
- M. Kaltenbacher and S. Reitzinger.
Algebraic multigrid methods for nodal and edge based discretizations of Maxwell's equations.
International Compumag Society Newsletter, 9(2):15-23, 2002. - 23
- M. Kaltenbacher and S. Reitzinger.
Appropriate finite element formulations for 3D electromagnetic field problems.
IEEE Transaction on Magnetics, 38(2):513-516, 2002. - 24
- M. Kaltenbacher and S. Reitzinger.
Nonlinear 3D magnetic field computations using Lagrange FE-functions and algebraic multigrid.
IEEE Transaction on Magnetics, 32(2):1489-1496, 2002. - 25
- V. G. Korneev, U. Langer, and
L. Xanthis.
On fast domain decomposition solving procedures for-discretizations of 3D elliptic problems.
Computational Methods in Applied Mathematics, 3(4):536-559, 2003. - 26
- M. Kuhn.
The application of coupled BE/FE formulations in technical magnetic field computations.
Computer Methods in Applied Mechanics and Engineering, 157:193-204, 1998. - 27
- M. Kuhn.
Multigrid Schur complement preconditioning in BE-DD methods.
ZAMM, 78(S3):983-984, 1998. - 28
- M. Kuhn and O. Steinbach.
Symmetric coupling of finite and boundary elements for exterior magnetic field problems.
Math. Methods Appl. Sci., 25:357-371, 2002. - 29
- U. Langer and D. Pusch.
Data-sparse algebraic multigrid methods for large scale boundary element equations.
Applied Numerical Mathematics, 54:406-424, 2005. - 30
- U. Langer, D. Pusch, and
S. Reitzinger.
Efficient preconditioners for boundary element matrices based on grey-box algebraic multigrid methods.
International Journal for Numerical Methods in Engineering, 58(13):1937-1953, 2003. - 31
- U. Langer and O. Steinbach.
Boundary element tearing and interconnecting methods.
Computing, 2003.
(electronically published under the DOI 10.1007/s00607-003-0018-2, July 2003). - 32
- V. Levandovskyy and E. Zerz.
Computer algebraic methods for the structural analysis of linear control systems.
Proceedings in Applied Mathematics and Mechanics (PAMM), 5:717-718, 2005.
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- P. Paule, V. Pillwein, C. Schneider,
and S. Schöberl.
Hypergeometric Summation Techniques for High Order Finite Elements.
PAMM, 6, 2006. - 34
- G. Regensburger and O. Scherzer.
Symbolic computation for moments and filter coefficients of scaling functions.
Annals of Combinatorics, 9(2):223-243, July 2005. - 35
- J. Schöberl and S. Zaglmayr.
High order Nédélec elements with local complete sequence property.
J. for Computations and Mathematics in Electrical and Electronic Engineering, 24:374-384, 2005.
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SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund
SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund