Metrical Theory Of Continued Fractions Book

Name: Metrical Theory Of Continued Fractions, , Metrical Theory Of Cont
Brand: Steidl Publishing
SKU: 9781402008924
Price: 129.00 USD
Availability: InStock
Rating: 5 (2 reviews)

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Metrical Theory Of Continued Fractions, , Metrical Theory Of Continued Fractions

5 out of 5 stars based on 2 reviews

Metrical Theory Of Continued Fractions
Written by author Marius Iosifescu
Published by Springer-Verlag New York, LLC, October 2002
Collects current knowledge of the metrical theory of the regular continued fraction expansion and related representations of real numbers. Iosifescu (Romanian Academy) and Kraaikamp (Delft University of Technology) review the basic properties of the conti

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Preface
Frequently Used Notation
1 Basic properties of the continued fraction expansion 1
2 Solving Gauss' problem 53
3 Limit theorems 165
4 Ergodic theory of continued fractions 219
App. 1: Spaces, functions, and measures 313
App. 2: Regularly varying functions 321
App. 3 Limit theorems for mixing random variables 325
Notes and Comments 333
References 347
Index 377

Title: Metrical Theory Of Continued Fractions

Manufacturer:

Steidl Publishing

Item Number: 9781402008924

Publication Date: October 2002

Number: 1

Product Description: Metrical Theory Of Continued Fractions

Universal Product Code (UPC): 9781402008924

WonderClub Stock Keeping Unit (WSKU): 9781402008924

Rating: 5/5 based on 2 Reviews

Image Location: https://wonderclub.com/images/covers/89/24/9781402008924.jpg

Category: Media >> Books

Weight: 0.200 kg (0.44 lbs)

Width: 0.000 cm (0.00 inches)

Heigh : 0.000 cm (0.00 inches)

Depth: 0.000 cm (0.00 inches)

Date Added: August 25, 2020, Added By: Ross

Date Last Edited: August 25, 2020, Edited By: Ross

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	Preface
	Frequently Used Notation
1	Basic properties of the continued fraction expansion	1
2	Solving Gauss' problem	53
3	Limit theorems	165
4	Ergodic theory of continued fractions	219
	App. 1: Spaces, functions, and measures	313
	App. 2: Regularly varying functions	321
App. 3	Limit theorems for mixing random variables	325
	Notes and Comments	333
	References	347
	Index	377