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Wolfgang Lay Higher Special Functions (Hardback)
C $284.59
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eBay item number:236165159207
Item specifics
- Condition
- Book Title
- Higher Special Functions
- Format
- Hardback
- Publication Name
- Higher Special Functions
- EAN
- 9781009123198
- ISBN
- 9781009123198
- Language
- English
- Country/Region of Manufacture
- GB
- Genre
- Science Nature & Math
- Item Height
- 240mm
- Item Length
- 165mm
- Item Width
- 23mm
- Item Weight
- 626g
- Title
- Higher Special Functions
- Subtitle
- A Theory of the Central Two-Point Connection Problem Based on a S
- Publisher
- Cambridge University Press
- Release Date
- 23/05/2024
- Release Year
- 2024
- Series
- Encyclopedia of Mathematics and its Applications
About this product
Product Identifiers
Publisher
Cambridge University Press
ISBN-10
100912319X
ISBN-13
9781009123198
eBay Product ID (ePID)
10065571136
Product Key Features
Number of Pages
328 Pages
Publication Name
Higher Special Functions : A Theory of the Central Two-Point Connection Problem Based on a Singularity Approach
Language
English
Subject
General
Publication Year
2024
Type
Textbook
Subject Area
Mathematics
Series
Encyclopedia of Mathematics and Its Applications Ser.
Format
Hardcover
Dimensions
Item Height
0.9 in
Item Length
9.4 in
Item Width
6.5 in
Additional Product Features
Reviews
'This comprehensive treatise builds the theory of second-order linear ordinary differential equations in terms of the zeros of their leading coefficient. Beyond the functions of hypergeometric class is relatively unexplored territory: the 'higher special functions'. Lay's approach is deeply scholarly, and grounded in applications to dislocations and quantum theory.' Michael Berry, University of Bristol
Dewey Edition
23
Series Volume Number
Series Number 188
Illustrated
Yes
Dewey Decimal
515.5
Table Of Content
1. Introduction; 2. Singularities in action; 3. Fuchsian differential equations: the cornerstones; 4. Central two-point connection problems and higher special functions; 5. Applications and examples; 6. Afterword; A. Standard central two-point connection problem; B. Curriculum vitae of George Cecil Jaffé; References; Index.
Synopsis
This detailed reference provides solutions for singular boundary eigenvalue problems of linear ordinary differential equations of second order. Containing new functions, unseen eigenvalue curves, a general method of solution, examples of unsolved problems and historical context, it will be indispensable for graduate students and researchers alike., Higher special functions emerge from boundary eigenvalue problems of Fuchsian differential equations with more than three singularities. This detailed reference provides solutions for singular boundary eigenvalue problems of linear ordinary differential equations of second order, exploring previously unknown methods for finding higher special functions. Starting from the fact that it is the singularities of a differential equation that determine the local, as well as the global, behaviour of its solutions, the author develops methods that are both new and efficient and lead to functional relationships that were previously unknown. All the developments discussed are placed within their historical context, allowing the reader to trace the roots of the theory back through the work of many generations of great mathematicians. Particular attention is given to the work of George Cecil Jaffé, who laid the foundation with the calculation of the quantum mechanical energy levels of the hydrogen molecule ion.
LC Classification Number
QA351.L3 2024
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