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{"references": ["Dostal Z.: Optimal quadratic programming algorithms: with applications\nto variational inequalities, Springer: New Your, 2009.", "Dostal, Z.; Horak, D.; Kucera, R.; Total FETI - an easier implementable\nvariant of the FETI method for numerical solution of elliptic PDE,\nCommunications in Numerical Methods in Engineering, 22(12), 2006,\n1155-1162.", "Farhat, C; Roux, FX; A method of finite element tearing and interconnecting\nand its parallel solution algorithm, International Journal for\nNumerical Methods in Engineering 1991; 32:12051227.", "Glowinski, R.; Pan, Tsorn-Whay; Periaux, J.; A fictitious domain method\nfor Dirichlet problem and applications, Computing, Volume 84, Numbers\n1-2, 2008, 69-96.", "Haslinger, J.; Mkinen, R. A. E.; Introduction to shape optimization:\ntheory, approximation, and computation, SIAM, 2003", "Haslinger, J.; Kozubek, T.; Kucera, R.; Peichl, G.; Projected the Schur\ncomplement method for solving non-symmetric systems arising from a\nsmooth fictitious domain approach.. Lin. Algebra Appl., 14(2007), 713-\n739.", "Kozubek, T.; Vondrak, V.; Mensik, M.; Horak, D.; Dostal, Z.; Hapla, V.;\nKabelikova, P.; Cermak, M.; Total FETI domain decomposition method\nand its massively parallel implementation, Computers and Structures,\nsubmitted", "Kozubek T, Markopoulos A, Brzobohaty T, Kucera R, Vondrak V, Dostal\nZ. MatSol - MATLAB effcient solvers for problems in engineering.\nhttp://matsol.vsb.cz."]}
The main goal of this paper is to show a possibility, how to solve numerically elliptic boundary value problems arising in 2D linear elasticity by using the fictitious domain method (FDM) and the Total-FETI domain decomposition method. We briefly mention the theoretical background of these methods and demonstrate their performance on a benchmark.
domain decomposition, fictitious domain method, saddle-point system., Linear elasticity, Total-FETI
domain decomposition, fictitious domain method, saddle-point system., Linear elasticity, Total-FETI
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