Second order differential equations : special functions and their classification /

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Each chapter contains a set of problems which help reinforce the theory. Some of the preliminaries are covered in appendices at the end of the book, one of which provides an introduction to Poincare-Perron theory, and the appendix also contains an alternative way of analyzing the asymptomatic behavi...

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Bibliografiske detaljer
Hovedforfatter: Kristensson, Gerhard
Format: Printed Book
Sprog:English
Udgivet: New York : Springer, c2010.
Fag:
Differential equations, Partial > Numerical solutions.
Hypergeometric functions.
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010 |a  2010931828 
020 |a 1441970193 (hdbk. : acidfree paper) 
020 |a 9781441970190 (hdbk. : acidfree paper) 
020 |a 9781441970206 (ebook) 
035 |a (OCoLC)ocn646114445 
042 |a lccopycat 
084 |2 msc  |a 34-01 
100 1 |a Kristensson, Gerhard, 
245 1 0 |a Second order differential equations :  |b special functions and their classification /  |c Gerhard Kristensson. 
260 |a New York :  |b Springer,  |c c2010. 
300 |a xii, 219 p. :  |b ill. ;  |c 25 cm. 
504 |a Includes bibliographical references (p. 215-216) and index. 
520 |a Each chapter contains a set of problems which help reinforce the theory. Some of the preliminaries are covered in appendices at the end of the book, one of which provides an introduction to Poincare-Perron theory, and the appendix also contains an alternative way of analyzing the asymptomatic behavior of solutions of difference equations. -- Back Cover. 
520 |a Second Order Differential Equations presents a classical piece of theory concerning hypergeometric special functions as solutions of second-order linear differential equations. The theory is presented in an entirely self-contained way, starting with an introduction of the solution of the second-order differential equations and then focusing on the systematic treatment and classification of these solutions. -- 
520 |a This textbook is appropriate For advanced undergraduate and graduate students in Mathematics, Physics, and Engineering interested in Ordinary and Partial Differential Equations. A solutions manual is available online at springer.com. -- Back Cover. 
650 0 |a Differential equations, Partial  |x Numerical solutions. 
650 0 |a Hypergeometric functions. 
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