Chebyshev approximation in Rn by curves and linear manifolds

Martin Streng; Wolfgang Wetterling

doi:10.1016/B978-0-12-438660-0.50073-X

Chebyshev approximation in Rn by curves and linear manifolds

Martin Streng
, Wolfgang Wetterling

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Academic › peer-review

Abstract

In curve and surface fitting it can be essential to use the principle of uniform (Chebyshev) approximation. We discuss the general problem of approximation by a parameterized curve, the special case of approximation by a straight line and as a generalization the approximation by linear manifolds.

Original language	English
Title of host publication	Curves and Surfaces
Editors	Pierre-Jean Laurent
Place of Publication	Boston, MA
Publisher	Elsevier
Pages	453-456
Number of pages	4
ISBN (Print)	978-0-12-438660-0
DOIs	https://doi.org/10.1016/B978-0-12-438660-0.50073-X
Publication status	Published - 1 Sept 1991
Event	International Conference on Curves and Surfaces 1990 - Chamonix-Mont-Blanc, France Duration: 21 Jun 1990 → 27 Jun 1990

Conference

Conference	International Conference on Curves and Surfaces 1990
Country/Territory	France
City	Chamonix-Mont-Blanc
Period	21/06/90 → 27/06/90

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10.1016/B978-0-12-438660-0.50073-X

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title = "Chebyshev approximation in Rn by curves and linear manifolds",

abstract = "In curve and surface fitting it can be essential to use the principle of uniform (Chebyshev) approximation. We discuss the general problem of approximation by a parameterized curve, the special case of approximation by a straight line and as a generalization the approximation by linear manifolds.",

author = "Martin Streng and Wolfgang Wetterling",

year = "1991",

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AU - Wetterling, Wolfgang

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Y1 - 1991/9/1

N2 - In curve and surface fitting it can be essential to use the principle of uniform (Chebyshev) approximation. We discuss the general problem of approximation by a parameterized curve, the special case of approximation by a straight line and as a generalization the approximation by linear manifolds.

AB - In curve and surface fitting it can be essential to use the principle of uniform (Chebyshev) approximation. We discuss the general problem of approximation by a parameterized curve, the special case of approximation by a straight line and as a generalization the approximation by linear manifolds.

U2 - 10.1016/B978-0-12-438660-0.50073-X

DO - 10.1016/B978-0-12-438660-0.50073-X

M3 - Conference contribution

SN - 978-0-12-438660-0

SP - 453

EP - 456

BT - Curves and Surfaces

A2 - Laurent, Pierre-Jean

PB - Elsevier

CY - Boston, MA

T2 - International Conference on Curves and Surfaces 1990<br/>

Y2 - 21 June 1990 through 27 June 1990

ER -

Chebyshev approximation in Rn by curves and linear manifolds

Abstract

Conference

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