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Continued Fractions.
 
 
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Continued Fractions. [Hardcover]

Doug Hensley (Author)

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Book Description

9812564772 978-9812564771 March 1, 2006
The Euclidean algorithm is one of the oldest in mathematics, while the study of continued fractions as tools of approximation goes back at least to Euler and Legendre. While our understanding of continued fractions and related methods for simultaneous diophantine approximation has burgeoned over the course of the past decade and more, many of the results have not been brought together in book form. Continued fractions have been studied from the perspective of number theory, complex analysis, ergodic theory, dynamic processes, analysis of algorithms, and even theoretical physics, which has further complicated the situation. This book places special emphasis on continued fraction Cantor sets and the Hausdorff dimension, algorithms and analysis of algorithms, and multi-dimensional algorithms for simultaneous diophantine approximation. Extensive, attractive computer-generated graphics are presented, and the underlying algorithms are discussed and made available.

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Editorial Reviews

Review

The topics are well-researched and well presented. -- MAA Online Book Review

The book is well written and contains all significant advances in continued fractions over the past decade. The reviewer warmly recommends the book to all who have an interest in continued fractions. --Mathematical Reviews

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
classical continued fraction expansion, shortest nonzero vector, bounded partial quotients, scaled errors, lattice reduction algorithm, fraction algorithm, quadratic irrational, simultaneous diophantine approximation, rational inputs, gcd algorithm, lattice basis, shortest vector, leading eigenvalue, integral basis, iterated function systems, continued fractions, algebraic integer, euclidean algorithm, continued fraction expansions, reduced basis, partition tree
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