A01=G.H Kirov
advanced spline approximation techniques
Algebraic Degree
Arbitrary Derivative
Arbitrary Lattice
Arbitrary Mesh
Atomar Function
Author_G.H Kirov
Axis 0y
Category=PBC
Category=PBKS
Class H01
Complete Normed Linear Space
cubature formulas
D U O
Dw
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Extremal Function
function approximation theory
IIP
Integral Metrics
Mesh Pair
Middle Rectangles
Moduli of continuity
Motivation
multivariate interpolation
Non-classical Methods
Normed Linear Space
numerical analysis methods
Optimal Formula
Optimization theorem
Plovdiv University
Quadrature Formula
quadrature techniques
rational function fitting
Riemann Integrable Function
Standard Function
Uniform Metrics
Product details
- ISBN 9780750301817
- Weight: 566g
- Dimensions: 152 x 229mm
- Publication Date: 01 Jan 1992
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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In the theory of splines, a function is approximated piece-wise by (usually cubic) polynomials. Quasi-splines is the natural extension of this, allowing us to use any useful class of functions adapted to the problem.
Approximation with Quasi-Splines is a detailed account of this highly useful technique in numerical analysis.
The book presents the requisite approximation theorems and optimization methods, developing a unified theory of one and several variables. The author applies his techniques to the evaluation of definite integrals (quadrature) and its many-variables generalization, which he calls "cubature."
This book should be required reading for all practitioners of the methods of approximation, including researchers, teachers, and students in applied, numerical and computational mathematics.
