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Results: 1-20 |
Results: 20

Authors: Babuska, I Ohnimus, S
Citation: I. Babuska et S. Ohnimus, A posteriori error estimation for the semidiscrete finite element method of parabolic differential equations, COMPUT METH, 190(35-36), 2001, pp. 4691-4712

Authors: Strouboulis, T Copps, K Babuska, I
Citation: T. Strouboulis et al., The generalized finite element method, COMPUT METH, 190(32-33), 2001, pp. 4081-4193

Authors: Babuska, I Feistauer, M Solin, P
Citation: I. Babuska et al., On one approach to a posteriori error estimates for evolution problems solved by the method of lines, NUMER MATH, 89(2), 2001, pp. 225-256

Authors: Duarte, CA Babuska, I Oden, JT
Citation: Ca. Duarte et al., Generalized finite element methods for three-dimensional structural mechanics problems, COMPUT STRU, 77(2), 2000, pp. 215-232

Authors: Strouboulis, T Babuska, I Copps, KL
Citation: T. Strouboulis et al., The design and analysis of the Generalized Finite Element Method, COMPUT METH, 181(1-3), 2000, pp. 43-69

Authors: Strouboulis, T Babuska, I Datta, DK Copps, K Gangaraj, SK
Citation: T. Strouboulis et al., A posteriori estimation and adaptive control of the error in the quantity of interest. Part I: A posteriori estimation of the error in the von Mises stress and the stress intensity factor, COMPUT METH, 181(1-3), 2000, pp. 261-294

Authors: Matache, AM Babuska, I Schwab, C
Citation: Am. Matache et al., Generalized p-FEM in homogenization, NUMER MATH, 86(2), 2000, pp. 319-375

Authors: Babuska, I Guo, BQ
Citation: I. Babuska et Bq. Guo, Optimal estimates for lower and upper bounds of approximation errors in the p-version of the finite element method in two dimensions, NUMER MATH, 85(2), 2000, pp. 219-255

Authors: Strouboulis, T Copps, K Babuska, I
Citation: T. Strouboulis et al., The generalized finite element method: an example of its implementation and illustration of its performance, INT J NUM M, 47(8), 2000, pp. 1401-1417

Authors: Strouboulis, T Babuska, I Gangaraj, SK
Citation: T. Strouboulis et al., Guaranteed computable bounds for the exact error in the finite element solution - Part II: bounds for the energy norm of the error in two dimensions, INT J NUM M, 47(1-3), 2000, pp. 427-475

Authors: Babuska, I Osborn, JE
Citation: I. Babuska et Je. Osborn, Can a finite element method perform arbitrarily badly?, MATH COMPUT, 69(230), 2000, pp. 443-462

Authors: Deraemaeker, A Babuska, I Bouillard, P
Citation: A. Deraemaeker et al., Dispersion measure for the finite element solution of the Helmholtz equation, CR AC S IIB, 327(1), 1999, pp. 103-108

Authors: Babuska, I Baumann, CE Oden, JT
Citation: I. Babuska et al., A discontinuous hp finite element method for diffusion problems: 1-D analysis, COMPUT MATH, 37(9), 1999, pp. 103-122

Authors: Liu, KM Babuska, I
Citation: Km. Liu et I. Babuska, Selections of shape functions for dimensional reduction to Helmholtz's equation, NUMER M P D, 15(2), 1999, pp. 169-190

Authors: Adjerid, S Flaherty, JE Babuska, I
Citation: S. Adjerid et al., A posteriori error estimation for the finite element method-of-lines solution of parabolic problems, MATH MOD M, 9(2), 1999, pp. 261-286

Authors: Babuska, I Strouboulis, T Gangaraj, SK
Citation: I. Babuska et al., Guaranteed computable bounds for the exact error in the finite element solution Part I: One-dimensional model problem, COMPUT METH, 176(1-4), 1999, pp. 51-79

Authors: Strouboulis, T Babuska, I Gangaraj, SK Copps, K Datta, DK
Citation: T. Strouboulis et al., A posteriori estimation of the error in the error estimate, COMPUT METH, 176(1-4), 1999, pp. 387-418

Authors: Babuska, I Andersson, B Smith, PJ Levin, K
Citation: I. Babuska et al., Damage analysis of fiber composites Part I: Statistical analysis on fiber scale, COMPUT METH, 172(1-4), 1999, pp. 27-77

Authors: Ainsworth, M Babuska, I
Citation: M. Ainsworth et I. Babuska, Reliable and robust a posteriori error estimation for singularly perturbedreaction-diffusion problems, SIAM J NUM, 36(2), 1999, pp. 331-353

Authors: Deraemaeker, A Babuska, I Bouillard, P
Citation: A. Deraemaeker et al., Dispersion and pollution of the FEM solution for the Helmholtz equation inone, two and three dimensions, INT J NUM M, 46(4), 1999, pp. 471-499
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