» » Best Approximation by Linear Superpositions (Approximate Nomography) (Translations of Mathematical Monographs)
hotellemcasadeicervia.it
ePub 1238 kb. | Fb2 1611 kb. | DJVU: 1481 kb.
Math

Best Approximation by Linear Superpositions (Approximate Nomography) (Translations of Mathematical Monographs) epub ebook

by S. Ya. Khavinson

Best Approximation by Linear Superpositions (Approximate Nomography) (Translations of Mathematical Monographs) epub ebook

Author: S. Ya. Khavinson
Category: Mathematics
Language: English
Publisher: American Mathematical Society (November 26, 1996)
Pages: 175 pages
ISBN: 0821804227
ISBN13: 978-0821804223
Rating: 4.1
Votes: 537
Other formats: mbr txt lrf lrf


Approximate nomography

Approximate nomography. Publication, Distribution, et. Providence, . American Mathematical Society, (c)1996. Download book Best approximation by linear superpositions (approximate nomography), S. Ya. Khavinson ;. online for free.

Khavinson, Best approximation by linear superpositions (approximate .

Khavinson, Best approximation by linear superpositions (approximate nomogra-phy), Translated from the Russian manuscript by D. Khavinson.

Series: Translations of Mathematical Monographs.

This book deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables. Series: Translations of Mathematical Monographs.

Bulletin of the London Mathematical Society  . 00, ISBN 0 7 (American Mathematical Society, 1997).

Bulletin of the London Mathematical Society English Français. Bulletin of the London Mathematical Society. Published online by Cambridge University Press: 01 January 1999.

Translations of mathematical monographs ;, v. 159. Other Titles. Approximate nomography.

Start by marking Best Approximation by Linear Superpositions (Approximate Nomography) as Want to. .

Start by marking Best Approximation by Linear Superpositions (Approximate Nomography) as Want to Read: Want to Read savin. ant to Read. This work deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables.

in Journal of Approximation Theory. Journal of Approximation Theory, Volume 106, pp 293-294; doi:10.

Ya. Khavinson, Best Approximation by Linear Superpositions (Approximate Nomo-graphy), Translations of Mathematical Monographs 159, American Mathematical Society, Providence, RI, 1997, vii+175 pp. In most calculus texts superpositions of functions are studied along with two other opera-tions, namely addition and multiplication, with respect to properties such as continuity, dif-ferentiability, integrability, and so forth. Addition and multiplication of functions are further studied intensively through almost all branches of mathematical analysis (Banach spaces of.

Khavinson S. Best Approximation by Linear Superpositions (Approximate Nomography) . Best Approximation by Linear Superpositions (Approximate Nomography) // AMS Translations of Mathem.

A. N. Kolmogorov, On the representation of continuous functions of many variables by the superposition of continuous functions of one variable and an addition, Dokl. Khavinson, Best approximation by linear superpositions (approximate nomography), Transl. A. Nauk SSSR, 114, 953–956 (1957).

This book deals with problems of approximation of continuous or bounded functions of several variables by linear superposition of functions that are from the same class and have fewer variables. The main topic is the space of linear superpositions $D$ considered as a subspace of the space of continuous functions $C(X)$ on a compact space $X$. Such properties as density of $D$ in $C(X)$, its closedness, proximality, etc. are studied in great detail. The approach to these and other problems based on duality and the Hahn-Banach theorem is emphasized. Also, considerable attention is given to the discussion of the Diliberto-Straus algorithm for finding the best approximation of a given function by linear superpositions.
2016-2020 © www.hotellemcasadeicervia.it
All rights reserved