Error estimation in the neural network solution of ordinary differential equationsFILICI, Cristian.Neural networks. 2010, Vol 23, Num 5, pp 614-617, issn 0893-6080, 4 p.Article

The background of error estimation and adaptivity in finite element computationsZIENKIEWICZ, Olgierd C.Computer methods in applied mechanics and engineering. 2006, Vol 195, Num 4-6, pp 207-213, issn 0045-7825, 7 p.Conference Paper

The validity of the KdV approximation in case of resonances arising from periodic mediaCHONG, Christopher; SCHNEIDER, Guido.Journal of mathematical analysis and applications. 2011, Vol 383, Num 2, pp 330-336, issn 0022-247X, 7 p.Article

Accurate error estimates in the fast multipole method for electromagneticsCARAVEL, O; COLLINO, F.IEEE antennas and propagation society international symposiumNational radio science meeting. 2004, pp 3381-3384, isbn 0-7803-8302-8, 4Vol, 4 p.Conference Paper

Explicit estimates for θ(x; 3,l) and ψ(x; 3,l)MCCURLEY, K. S.Mathematics of computation. 1984, Vol 42, Num 165, pp 287-296, issn 0025-5718Article

Stability of a trilinear-trilinear approximation for the Stokes equationsNAFA, Kamel; TOUAFEK, Nouressadat.Communications in numerical methods in engineering. 2003, Vol 19, Num 5, pp 325-332, issn 1069-8299, 8 p.Article

Robustness of error estimators for finite element solutions of problems with high orthotropySTROUBOULIS, T; WANG, D. L; BABUSKA, I et al.Computer methods in applied mechanics and engineering. 2009, Vol 198, Num 21-26, pp 1946-1966, issn 0045-7825, 21 p.Article

Efficient computation of boundary stresses and error indicators in two-dimensional thermoelasticityMIRANDA-VALENZUELA, J. C; MUCI-KÜCHLER, K. H; SORIANO-SORIANO, S et al.Engineering analysis with boundary elements. 2003, Vol 27, Num 2, pp 159-173, issn 0955-7997, 15 p.Article

Explicit estimates for the error term in the prime number theorem for arithmetic progressionsMCCURLEY, K. S.Mathematics of computation. 1984, Vol 42, Num 165, pp 265-285, issn 0025-5718Article

Fehlerabschätzungen für Gauss-Quadraturformeln = Estimation de l'erreur pour des formules de quadrature de Gauss = Error estimates for Gauss quadrature formulaAKRIVIS, G.Numerische Mathematik. 1984, Vol 44, Num 2, pp 261-278, issn 0029-599XArticle

Best constants occuring with the modulus of continuity in the error estimate for spline interpolants of odd degree on equidistant gridsREIMER, M.Numerische Mathematik. 1984, Vol 44, Num 3, pp 407-415, issn 0029-599XArticle

The self-equilibration of residuals and complementary a posteriori error estimates in the finite element methodKELLY, D. W.International journal for numerical methods in engineering. 1984, Vol 20, Num 8, pp 1491-1506, issn 0029-5981Article

Subdomain-based flux-free a posteriori error estimatorsPARES, Nuria; DIEZ, Pedro; HUERTA, Antonio et al.Computer methods in applied mechanics and engineering. 2006, Vol 195, Num 4-6, pp 297-323, issn 0045-7825, 27 p.Conference Paper

Fehlerabschätzungen für nichtsymmetrische Gauss-Quadraturformeln = Estimation d'erreur pour des formules de quadrature gaussiennes non symétriques = Error estimates for non symmetric Gaussian quadrature formulaeAKRIVIS, G; BURGSTALLER, A.Numerische Mathematik. 1985, Vol 47, Num 4, pp 535-543, issn 0029-599XArticle

On the calculation of Wús integralFETTIS, H. E.Journal of computational physics (Print). 1984, Vol 53, Num 1, pp 197-204, issn 0021-9991Article

An Analytic Formula for Determination of Simulation Runs for Analysis of VLSI CircuitsXINJIA CHEN; BHATTACHARYA, Pradeep; WALKER, Ernest et al.Proceedings of SPIE, the International Society for Optical Engineering. 2010, Vol 7679, issn 0277-786X, isbn 978-0-8194-8143-6, 76792F.1-76792F.12Conference Paper

Ob uravnivanii geodezicheskikh izmerenij s uchetom zakona raspredeleniya oshibokMESHCHERYAKOV, G. A; VOLZHANIN, S. D; KIRICHUK, V. V et al.Geodeziâ i kartografiâ. 1984, Num 2, pp 9-11, issn 0016-7126Article

Error estimates for spline interpolants on equidistant gridsREIMER, M.Numerische Mathematik. 1984, Vol 44, Num 3, pp 417-424, issn 0029-599XArticle

A novel approach to the convexity control of interpolant curvesQI DUAN; LIQIU WANG; TWIZELL, E. H et al.Communications in numerical methods in engineering. 2003, Vol 19, Num 10, pp 833-845, issn 1069-8299, 13 p.Article

A SANDWICH-TYPE STANDARD ERROR ESTIMATOR OF SEM MODELS WITH MULTIVARIATE TIME SERIESGUANGJIAN ZHANG; CHOW, Sy-Miin; ONG, Anthony D et al.Psychometrika. 2011, Vol 76, Num 1, pp 77-96, issn 0033-3123, 20 p.Article

A posteriori error estimation of approximate boundary fluxesWILDEY, T; TAVENER, S; ESTEP, D et al.Communications in numerical methods in engineering. 2008, Vol 24, Num 6, pp 421-434, issn 1069-8299, 14 p.Conference Paper

Discretization error and modelling error in the context of the rapid inflation of hyperelastic membranesSHAW, S; WARBY, M. K; WHITEMAN, J. R et al.IMA journal of numerical analysis. 2010, Vol 30, Num 1, pp 302-333, issn 0272-4979, 32 p.Article

A hierarchical classification method for US bank-notesKAGEHIRO, Tatsuhiko; NAGAYOSHI, Hiroto; SAKO, Hiroshi et al.IEICE transactions on information and systems. 2006, Vol 89, Num 7, pp 2061-2067, issn 0916-8532, 7 p.Conference Paper

The use of nodal point forces to improve element stressesJOSE PAYEN, Daniel; BATHE, Klaus-Jürgen.Computers & structures. 2011, Vol 89, Num 5-6, pp 485-495, issn 0045-7949, 11 p.Article

L_p approximation by reciprocals of trigonometric and algebraic polynomialsDEVORE, R. A; LEVIATAN, D; XIANG-MING YU et al.Canadian mathematical bulletin. 1990, Vol 33, Num 4, pp 460-469, issn 0008-4395, 10 p.Article