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Analytic Theory of Continued Fractions (AMS Chelsea Publishing)

Author: Hubert Stanley Wall
Publisher: American Mathematical Society
Category: Book

Buy New: $51.00



New (7) Used (4) from $30.00

Sales Rank: 1931476

Media: Hardcover
Pages: 433
Number Of Items: 1
Shipping Weight (lbs): 1.7
Dimensions (in): 9.3 x 6.2 x 1.1

ISBN: 0821821067
Dewey Decimal Number: 515.243
EAN: 9780821821060

Publication Date: January 2000
Availability: Usually ships in 1-2 business days
Shipping: Expedited shipping available
Shipping: International shipping available
Condition: Legendary independent bookstore online since 1994. Reliable customer service and no-hassle return policy.

Similar Items:

  • Continued Fractions
  • SuperFractals
  • The Method of Trigonometrical Sums in the Theory of Numbers (Dover Books on Mathematics)

Editorial Reviews:

Product Description
The theory of continued fractions has been defined by a small handful of books. This is one of them. The focus of Wall's book is on the study of continued fractions in the theory of analytic functions, rather than on arithmetical aspects. There are extended discussions of orthogonal polynomials, power series, infinite matrices and quadratic forms in infinitely many variables, definite integrals, the moment problem and the summation of divergent series.'In writing this book, I have tried to keep in mind the student of rather modest mathematical preparation, presupposing only a first course in function theory. Thus, I have included such things as a proof of Schwarz's inequality, theorems on uniformly bounded families of analytic functions, properties of Stieltjes integrals, and an introduction to the matrix calculus. I have presupposed a knowledge of the elementary properties of linear fractional transformations in the complex plane. It has not been my intention to write a complete treatise on the subject of continued fractions, covering all the literature, but rather to present a unified theory correlating certain parts and applications of the subject within a larger analytic structure...' - from the Preface.

 
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