Eine neue Funktionalgleichung zur Bestimmung elliptischer Integrale erster Gattung und ihrer Umkehrungen.
Displaying 341 – 360 of 1091
Elementare Fehlerdarstellung für Abteilungen bei der Hermite-Interpolation.
K. Kansy (1973)
Numerische Mathematik
Errata-Corrigé : «Les coefficients optimaux des formules d'intégration approximative»
S. L. Sobolev (1979)
Annali della Scuola Normale Superiore di Pisa - Classe di Scienze
Erratum. Barycentric Formulae for Cardinal (SINC-) Interpolants.
Jean-Paul Berrut (1987)
Numerische Mathematik
Error bound of certain Gaussian quadrature rules for trigonometric polynomials
Marija P. Stanić, Aleksandar S. Cvetković, Tatjana V. Tomović (2012)
Kragujevac Journal of Mathematics
Error Bounds for Rank 1 Lattice Quadrature Rules Modulo Composites.
Shaun Disney (1990)
Monatshefte für Mathematik
Error Bounds for the Approximation of Green's Kernels by Splines.
L.L. Schumaker, G. Hämmerlin (1979)
Numerische Mathematik
Error Bounds for the Lobatto and Radau Quadrature Formulas.
N.S. KAMBO (1970/1971)
Numerische Mathematik
Error estimate for quadratic spline interpolating the first derivatives
Jiří Kobza (1992)
Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica
Error estimate in the sinc collocation method for Volterra-Fredholm integral equations based on DE transformation.
Yazdi, M.Hadizadeh, Gelian, Gh.Kazemi (2008)
ETNA. Electronic Transactions on Numerical Analysis [electronic only]
Error Estimates for Clenshaw-Curtis Quadrature.
L.W. Johnson, R.D. Riess (1971/1972)
Numerische Mathematik
Error Estimates for Gaussian Quadrature Formulae.
B. von Sydow (1977/1978)
Numerische Mathematik
Error Estimates for Interpolatory Quadrature Formulae.
H. Brass, G. Schmeisser (1981)
Numerische Mathematik
Error Estimates for Miller's Algorithm.
A. van der Sluis, R.M.M. Mattheij (1976)
Numerische Mathematik
Error Estimates for Spline Interpolants on Equidistant Grids.
M. Reimer (1984)
Numerische Mathematik
Error estimation for finite element solutions on meshes that contain thin elements
Kenta Kobayashi, Takuya Tsuchiya (2024)
Applications of Mathematics
In an error estimation of finite element solutions to the Poisson equation, we usually impose the shape regularity assumption on the meshes to be used. In this paper, we show that even if the shape regularity condition is violated, the standard error estimation can be obtained if ``bad'' elements that violate the shape regularity or maximum angle condition are covered virtually by simplices that satisfy the minimum angle condition. A numerical experiment illustrates the theoretical result.
Error inequalities for a generalized quadrature rule.
Ujević, Nenad (2005)
General Mathematics
Error inequalities for a quadrature formula of open type.
Ujević, Nenad (2003)
Revista Colombiana de Matemáticas
Estimates for spline projections
J. H. Bramble, A. H. Schatz (1976)
ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique
Estimating an even spherical measure from its sine transform
Lars Michael Hoffmann (2009)
Applications of Mathematics
To reconstruct an even Borel measure on the unit sphere from finitely many values of its sine transform a least square estimator is proposed. Applying results by Gardner, Kiderlen and Milanfar we estimate its rate of convergence and prove strong consistency. We close this paper by giving an estimator for the directional distribution of certain three-dimensional stationary Poisson processes of convex cylinders which have applications in material science.