Literatur

1

R. BANK AND R. SMITH, An algebraic multilevel multigraph algorithm, SIAM J. Sci. Comp., 23 (2002), pp. 1572-1592.

2

R. BECK, P. DEUFLHARD, R. HIPTMAIR, R. HOPPE, AND B. WOHLMUTH, Adaptive multilevel methods for edge element discretizations of Maxwell's equations, Surveys on Mathematics for Industry, 8 (1998), pp. 271-312.

3

P. BOCHEV, C. GARASI, J. HU, A. ROBINSON, AND R. TUMINARO, A improved algebraic multigrid method for solving Maxwell's equations, preprint, Sandia National Laboratory, Albuquerque, NM, 2002.
To appear in SIAM J. Sci Comp.

4

M. BREZINA, A. CLEARY, R. FALGOUT, V. HENSON, J. JONES, T. MANTEUFFEL, S. MCCORMICK, AND J. RUGE, Algebraic multigrid based on element interpolation (AMGe), SIAM J. Sci. Comp., 22 (2000), pp. 1570-1592.

5

T. CHAN, J. XU, AND L. ZIKATANOV, An agglomeration multigrid method for unstructured grids, in Domain decomposition methods 10. The 10th international conference, Boulder, CO, USA, August 10-14, 1997, J. M. et al., ed., vol. 218 of Contemp. Math., Providence, RI, 1998, AMS, pp. 67-81.

6

T. CHARTIER, R. FALGOUT, V. HENSON, J. JONES, T. MANTEUFFEL, J. R. S. MCCORMICK, AND P. VASSILEVSKI, Spectral AMGe (pAMGe), Technical Report UCRL-JC-146369, Lawrenve Livermore National Laboratory, Livermore, CA, 2002.

7

V.-E. HENSON AND P. VASSILEVSKI, Element-free AMGe: General algorithms for computing the interpolation weights in AMG, SIAM J. Sci. Comp., 23 (2001), pp. 629-650.

8

J. JONES AND P. VASSILEVSKI, AMGe based on element agglomeration, SIAM J. Sci. Comput., 23 (2001), pp. 109-133.

9

S. REITZINGER AND J. SCHÖBERL, Algebraic multigrid for edge elements, Numerical Linear Algebra with Applications, 9 (2002), pp. 223-238.

10

U. TROTTENBERG, C. OOSTERLEE, AND A. SCHÜLLER, Multigrid, Academic Press,, London, 2000.

11

P. VANEK, M. BREZINA, AND J. MANDEL, Convergence of algebraic multigrid based on smoothed aggregation, Numer. Math., 88 (2001), pp. 559-579.

12

P. VANEK, J. MANDEL, AND M. BREZINA, Algebraic multigrid on unstructured meshes, UCD/CCM Report 34, Center for Computational Mathematics, University of Colorado, Denver, CO, 1994.

13

height 2pt depth -1.6pt width 23pt, Algebraic multigrid by smoothed aggregation for second and fourth order elliptic problems, Computing, 56 (1996), pp. 179-196.

14

C. WAGNER, Introduction to algebraic multigrid.
Lecture Notes, IWR Heidelberg, 1999.