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Approximation Theory (English, R. Schaback | K. Scherer)
Springer

Approximation Theory (English, R. Schaback | K. Scherer)

by R. Schaback | K. Scherer

Publisher: Springer

Language: English

4,263

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Specifications

PublisherSpringer
LanguageEnglish
ISBN-139783540080015
ISBN-103540080015
AuthorR. Schaback | K. Scherer

Product Description

Here on GlowMirror, you'll find Approximation Theory filed under Springer -- everything you need to know is covered below.

About the Book

Rationale approximierbarkeit singulärer funktionen über [0,?].- A defect correction method for functional equations.- Odd-degree spline interpolation at a biinfinite knot sequence.- Zur numerischen Stabilität des Newton-Verfahrens bei der nichtlinearen Tschebyscheff-Approximation.- Zur Stetigen Abhängigkeit der Menge der Minimalpunkte Bei Gewissen Minimierungsaufgaben.- Piecewise polynomial approximation, embedding theorem and rational approximat…

ISBN: 9783540080015

Book Insights

What You'll Learn

  • ·In-depth exploration of topics covered in Approximation Theory
  • ·Key concepts explained with clarity and practical examples
  • ·Insights valuable for anyone studying or working in Springer

Who Should Read This

Students and professionals interested in Springer, as well as general readers looking to expand their knowledge.

Key Highlights

  • ·Brand new physical book delivered across India
  • ·15-day hassle-free return policy

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Approximation Theory is available in English on GlowMirror.
Who is the author of Approximation Theory?
Approximation Theory is authored by R. Schaback | K. Scherer.
Who published Approximation Theory?
Approximation Theory is published by Springer.
How many pages does Approximation Theory have?
Page count information for Approximation Theory is available in the specifications section of this page.
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At an average reading speed of 250 words per minute, reading Approximation Theory takes a few hours to a few days depending on reading pace.
What is Approximation Theory about?
About the Book Rationale approximierbarkeit singulärer funktionen über [0,?].- A defect correction method for functional equations.- Odd-degree spline interpolation at a biinfinite knot sequence.- Zur numerischen Stabilität des Newton-Verfahrens bei der nichtlinearen Tschebyscheff-Approximation.- ...
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