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Higher Order Derivatives by Satya Mukhopadhyay at Abbey's Bookshop,
Higher Order Derivatives
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Satya Mukhopadhyay

Higher Order Derivatives

Satya Mukhopadhyay

$126

Paperback

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English
Chapman & Hall/CRC
05 September 2019
Differential calculus & equations
Series: Monographs and Surveys in Pure and Applied Mathematics
The concept of higher order derivatives is useful in many branches of mathematics and its applications. As they are useful in many places, nth order derivatives are often defined directly. Higher Order Derivatives discusses these derivatives, their uses, and the relations among them. It covers higher order generalized derivatives, including the Peano, d.l.V.P., and Abel derivatives; along with the symmetric and unsymmetric Riemann, Cesàro, Borel, LP-, and Laplace derivatives.

Although much work has been done on the Peano and de la Vallée Poussin derivatives, there is a large amount of work to be done on the other higher order derivatives as their properties remain often virtually unexplored. This book introduces newcomers interested in the field of higher order derivatives to the present state of knowledge. Basic advanced real analysis is the only required background, and, although the special Denjoy integral has been used, knowledge of the Lebesgue integral should suffice.
By:  
Imprint:   Chapman & Hall/CRC
Country of Publication:   United Kingdom
Dimensions:   Height: 234mm,  Width: 156mm, 
Weight:   317g
ISBN:   9780367381745
ISBN 10:   0367381745
Series:   Monographs and Surveys in Pure and Applied Mathematics
Pages:   220
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active

Mukhopadhyay, Satya

Reviews for Higher Order Derivatives

This book introduces the reader to the present state of knowledge of the most known concepts of higher derivatives. ... Many results are due to the authors. ... The book will be welcomed by mathematicians interested in the field of higher-order derivatives and their applications. --Sorin Gheorqhe Gal, Mathematical Reviews, January 2013


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