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Quadratic convergence of Newton's method for constrained interpolation.

Quadratic convergence of Newton's method for constrained interpolation.
Quadratic convergence of Newton's method for constrained interpolation.
Approximation Theory X Wavelets, Splines, and Applications Edited by Charles K. Chui, Larry L. Schumaker, and Joachim Stöckler Topics include: biharmonic splines cardinal L-splines discrete splines exterior BVPs financial optimization framelets FSI generators Gabor frames moving least squares multiwavelets nonstationary wavelets non-MSF wavelets orthogonal wavelets penalized least squares refinable functions SAR interferometry smoothing splines spline bases spline interpolation Sturm-Liouville problems subdivision thin plate splines wavelet packets
0826514162
261-270
Vanderbilt University Press
Dontchev, A.L.
080775ad-90b3-482d-95bd-a6dbfedaab9d
Qi, H.
e9789eb9-c2bc-4b63-9acb-c7e753cc9a85
Qi, L.
d1312bc6-c7fc-45e0-b75d-baaf78babbc1
Chui, Charles K.
Schumaker, Larry L.
Stöckler, Joachim
Dontchev, A.L.
080775ad-90b3-482d-95bd-a6dbfedaab9d
Qi, H.
e9789eb9-c2bc-4b63-9acb-c7e753cc9a85
Qi, L.
d1312bc6-c7fc-45e0-b75d-baaf78babbc1
Chui, Charles K.
Schumaker, Larry L.
Stöckler, Joachim

Dontchev, A.L., Qi, H. and Qi, L. (2002) Quadratic convergence of Newton's method for constrained interpolation. In, Chui, Charles K., Schumaker, Larry L. and Stöckler, Joachim (eds.) Approximation Theory X: Wavelet, Splines, and Applications. Nashville, USA. Vanderbilt University Press, pp. 261-270.

Record type: Book Section

Abstract

Approximation Theory X Wavelets, Splines, and Applications Edited by Charles K. Chui, Larry L. Schumaker, and Joachim Stöckler Topics include: biharmonic splines cardinal L-splines discrete splines exterior BVPs financial optimization framelets FSI generators Gabor frames moving least squares multiwavelets nonstationary wavelets non-MSF wavelets orthogonal wavelets penalized least squares refinable functions SAR interferometry smoothing splines spline bases spline interpolation Sturm-Liouville problems subdivision thin plate splines wavelet packets

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More information

Published date: 2002
Organisations: Operational Research

Identifiers

Local EPrints ID: 29641
URI: http://eprints.soton.ac.uk/id/eprint/29641
ISBN: 0826514162
PURE UUID: 3b098d4d-bfc1-4fab-a42f-2357d89f0435

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Date deposited: 12 May 2006
Last modified: 12 Dec 2021 03:28

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Contributors

Author: A.L. Dontchev
Author: H. Qi ORCID iD
Author: L. Qi
Editor: Charles K. Chui
Editor: Larry L. Schumaker
Editor: Joachim Stöckler

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