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Author:
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Category : Mathematics
Languages : it
Pages : 308
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Author:
Publisher:
ISBN:
Category : Mathematics
Languages : it
Pages : 308
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ISBN:
Category : Periodicals
Languages : it
Pages : 606
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Author: Johan A. Metz
Publisher: Springer
ISBN: 3662131595
Category : Mathematics
Languages : en
Pages : 526
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![International Catalogue of Scientific Literature [1901-1914]. PDF](https://books.google.com/books/content/images/frontcover/5AY_AQAAMAAJ?fife=w80-h100)
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Category : Biology
Languages : en
Pages : 828
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Category :
Languages : en
Pages : 828
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Author: Christophe Reutenauer
Publisher:
ISBN: 0198827547
Category : Mathematics
Languages : en
Pages : 169
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This book looks to expand on the relationship between Christoffel words and Markoff theory. Part 1 focuses on the classical theory of Markoff, while part II explores the more advanced and recent results around Christoffel words.
Author: Albert Edward Ingham
Publisher: Cambridge University Press
ISBN: 9780521397896
Category : Mathematics
Languages : en
Pages : 140
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Book Description
Originally published in 1934, this volume presents the theory of the distribution of the prime numbers in the series of natural numbers. Despite being long out of print, it remains unsurpassed as an introduction to the field.
Author: Karl Svozil
Publisher: World Scientific
ISBN: 9811208425
Category : Science
Languages : en
Pages : 331
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'This book could serve either as a good reference to remind students about what they have seen in their completed courses or as a starting point to show what needs more investigation. Svozil (Vienna Univ. of Technology) offers a very thorough text that leaves no mathematical area out, but it is best described as giving a synopsis of each application and how it relates to other areas … The text is organized well and provides a good reference list. Summing Up: Recommended. Upper-division undergraduates and graduate students.'CHOICEThis book contains very explicit proofs and demonstrations through examples for a comprehensive introduction to the mathematical methods of theoretical physics. It also combines and unifies many expositions of this subject, suitable for readers with interest in experimental and applied physics.
Author:
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Category : Mathematics
Languages : en
Pages : 414
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Author: S.M. Srivastava
Publisher: Springer
ISBN: 3642854737
Category : Mathematics
Languages : en
Pages : 271
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The roots of Borel sets go back to the work of Baire [8]. He was trying to come to grips with the abstract notion of a function introduced by Dirich let and Riemann. According to them, a function was to be an arbitrary correspondence between objects without giving any method or procedure by which the correspondence could be established. Since all the specific functions that one studied were determined by simple analytic expressions, Baire delineated those functions that can be constructed starting from con tinuous functions and iterating the operation 0/ pointwise limit on a se quence 0/ functions. These functions are now known as Baire functions. Lebesgue [65] and Borel [19] continued this work. In [19], Borel sets were defined for the first time. In his paper, Lebesgue made a systematic study of Baire functions and introduced many tools and techniques that are used even today. Among other results, he showed that Borel functions coincide with Baire functions. The study of Borel sets got an impetus from an error in Lebesgue's paper, which was spotted by Souslin. Lebesgue was trying to prove the following: Suppose / : )R2 -- R is a Baire function such that for every x, the equation /(x,y) = 0 has a. unique solution. Then y as a function 0/ x defined by the above equation is Baire.
