Approximation by local L-splines corresponding to a linear differential operator of the second order

DOI10.1134/S0081543806060150zbMath1137.65049OpenAlexW2006571175MaRDI QIDQ5421303

Valerii T. Shevaldin

Publication date: 22 October 2007

Published in: Proceedings of the Steklov Institute of Mathematics (Search for Journal in Brave)

Full work available at URL: http://mathnet.ru/eng/timm/v12/i2/p195

zbMATH Keywords

error estimateKolmogorov widthlinear differential operatorexponential splineform preservation

Mathematics Subject Classification ID

General spectral theory of ordinary differential operators (34L05) General theory of ordinary differential operators (47E05) Numerical methods for initial value problems involving ordinary differential equations (65L05)

Related Items (3)

Viscous Equations Treated with $$\mathcal{L}$$ -Splines and Steklov-Poincaré Operator in Two Dimensions ⋮ \(\mathcal L\)-splines and viscosity limits for well-balanced schemes acting on linear parabolic equations ⋮ \(\mathscr{L}\)-splines as diffusive limits of dissipative kinetic models

This page was built for publication: Approximation by local L-splines corresponding to a linear differential operator of the second order