The calculation of linear best Lp approximations

DOI10.1093/comjnl/14.3.276zbMath0225.65017OpenAlexW2170155528MaRDI QIDQ5632020

Roger Fletcher, M. D. Hebden, James A. Grant

Publication date: 1971

Published in: The Computer Journal (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1093/comjnl/14.3.276

Mathematics Subject Classification ID

Algorithms for approximation of functions (65D15)

Related Items (19)

A least distance algorithm for a smooth strictly convex norm ⋮ On solutions of a class of best simultaneous approximation problems ⋮ Methods of calculating \(l_ p\)-minimum norm solutions of consistent linear systems ⋮ Analysis and algorithms for \(\ell_p\)-based semi-supervised learning on graphs ⋮ Nonlinear eigenvector algorithms for local optimization in multivariate data analysis ⋮ The \(l^ p\)-solution of the nonlinear matrix equation XY=A ⋮ On the convergence of an algorithm for discrete \(L_p\) approximation ⋮ An algorithm for non-negative norm minimal solutions ⋮ An algorithm for discrete linear \(L_ p\) approximation ⋮ Calculation of linear bestL p -approximations ⋮ On the convergence of a class of nonlinear approximation methods ⋮ Convex \(L^ p\) approximation ⋮ On two methods for discrete \(L_p\) approximation ⋮ Best subsets regression using LP-norms with 1≤p<∞ ⋮ Continuity and condition of the linear approximation problem. I ⋮ The continuity and differentiability of the parameters of best linear L\(_p\) approximations ⋮ Computational experiences with discrete L\(_p\)-approximation ⋮ The \(\ell_p\)-solution of the linear matrix equation \(AX+YB=C\) ⋮ Estimating the matrix \(p\)-norm

This page was built for publication: The calculation of linear best Lp approximations