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By Barry Koren, Kees Vuik

ISBN-10: 3642033431

ISBN-13: 9783642033438

The target of the current ebook is to teach, in a extensive and but deep approach, the cutting-edge in computational technology and engineering. Examples of themes addressed are: quick and actual numerical algorithms, model-order aid, grid computing, immersed-boundary tools, and particular computational tools for simulating a large choice of not easy difficulties, difficulties reminiscent of: fluid-structure interplay, turbulent flames, bone-fracture therapeutic, micro-electro-mechanical structures, failure of composite fabrics, hurricane surges, particulate flows, and so forth. the most gain provided to readers of the ebook is a well-balanced, updated assessment over the sector of computational technological know-how and engineering, via in-depth articles via experts from the separate disciplines.

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Additional resources for Advanced Computational Methods in Science and Engineering (Lecture Notes in Computational Science and Engineering)

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T URKEL , High Order Finite Difference Methods for the Helmholtz Equation, Comp. Meth. Appl. Mech. Eng. 163:343-358, 1998. 51. I. S INGER , E. T URKEL , A Perfectly Matched Layer for the Helmholtz Equation in a Semiinfinite Strip. J. Comput. Phys. 201 (2004) 439-465. 52. Y. H. Schultz, GMRES: A generalized minimal residual algorithm for solving nonsymmetric linear system, SIAM J. Sci. , 7: 856–869, 1986. 53. Y. S AAD , Iterative Methods for Sparse Linear Systems. SIAM, Philadelphia, 2003 ¨ 54. U.

E RLANGGA , C. W. A. M ULDER , A parallel multigrid-based preconditioner for the 3D heterogeneous high-frequency Helmholtz equation. J. Comp. Physics 224: 431-448, 2007. 49. W. RUGE , K. S TUBEN , Algebraic Multigrid (AMG). F. ), Multigrid Methods, Frontiers in Appl. , SIAM Philadelphia, 5: 73–130, 1987. 50. I. S INGER , E. T URKEL , High Order Finite Difference Methods for the Helmholtz Equation, Comp. Meth. Appl. Mech. Eng. 163:343-358, 1998. 51. I. S INGER , E. T URKEL , A Perfectly Matched Layer for the Helmholtz Equation in a Semiinfinite Strip.

D. L AHAYE , H. D E G ERSEM , S. VANDEWALLE , K. H AMEYER, Algebraic multigrid for complex symmetric systems, IEEE Trans. , 36 (2000), pp. 1535–1538. 34. A. L. L AIRD , M. B. G ILES , Preconditioned iterative solution of the 2D Helmholtz equation. Report NA 02-12, Comp. , 2002. 35. B. L EE , T. A. M ANTEUFFEL , S. F. M C C ORMICK , J. RUGE, First-order system least-squares for the Helmholtz equation, SIAM J. Sci. , 21 (2000), pp. 1927–1949. 36. S. W. S. C HEN , A Kind of Preconditioners Based on Shifted Operators to Solve Three-Dimensional TVFEM Equations In: Int.

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Advanced Computational Methods in Science and Engineering (Lecture Notes in Computational Science and Engineering) by Barry Koren, Kees Vuik


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