Gray papercovered boards surround a crisp, clean, tight, apparently unread copy ENTIRELY FREE OF MARKS. DJ is crisp with a trace of edge and corner wear and has one half inch closed tear to the head of teh spine area only, protected in an acid free mylar cover. A truly near new copy!

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Detalles bibliogr�ficos

T�tulo

Special Functions of Mathematical Physics: A Unified Introduction with Applications

Editor

Birkhauser

Fecha de publicaci�n

1988

Idioma

Ingl�s

ISBN 10

0817631836

ISBN 13

9780817631833

Encuadernaci�n

Hardcover

Edici�n

First Edition.

Estado

Near Fine

Estado de la sobrecubierta

Very Good+

Cat�logos de vendedores

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Sinopsis

With students of Physics chiefly in mind, we have collected the material on special functions that is most important in mathematical physics and quan- tum mechanics. We have not attempted to provide the most extensive collec- tion possible of information about special functions, but have set ourselves the task of finding an exposition which, based on a unified approach, ensures the possibility of applying the theory in other natural sciences, since it pro- vides a simple and effective method for the independent solution of problems that arise in practice in physics, engineering and mathematics. For the American edition we have been able to improve a number of proofs; in particular, we have given a new proof of the basic theorem (�3). This is the fundamental theorem of the book; it has now been extended to cover difference equations of hypergeometric type (��12, 13). Several sections have been simplified and contain new material. We believe that this is the first time that the theory of classical or- thogonal polynomials of a discrete variable on both uniform and nonuniform lattices has been given such a coherent presentation, together with its various applications in physics.

Rese�a del editor

With students of Physics chiefly in mind, we have collected the material on special functions that is most important in mathematical physics and quan� tum mechanics. We have not attempted to provide the most extensive collec� tion possible of information about special functions, but have set ourselves the task of finding an exposition which, based on a unified approach, ensures the possibility of applying the theory in other natural sciences, since it pro� vides a simple and effective method for the independent solution of problems that arise in practice in physics, engineering and mathematics. For the American edition we have been able to improve a number of proofs; in particular, we have given a new proof of the basic theorem (�3). This is the fundamental theorem of the book; it has now been extended to cover difference equations of hypergeometric type (��12, 13). Several sections have been simplified and contain new material. We believe that this is the first time that the theory of classical or� thogonal polynomials of a discrete variable on both uniform and nonuniform lattices has been given such a coherent presentation, together with its various applications in physics.

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