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  • 1
    Online-Ressource
    Online-Ressource
    Cambridge :Cambridge University Press,
    UID:
    almahu_9948233885502882
    Umfang: 1 online resource (xvi, 300 pages) : , digital, PDF file(s).
    ISBN: 9781139017732 (ebook)
    Serie: Cambridge tracts in mathematics ; 193
    Inhalt: This book presents state-of-the-art research on the distribution modulo one of sequences of integral powers of real numbers and related topics. Most of the results have never before appeared in one book and many of them were proved only during the last decade. Topics covered include the distribution modulo one of the integral powers of 3/2 and the frequency of occurrence of each digit in the decimal expansion of the square root of two. The author takes a point of view from combinatorics on words and introduces a variety of techniques, including explicit constructions of normal numbers, Schmidt's games, Riesz product measures and transcendence results. With numerous exercises, the book is ideal for graduate courses on Diophantine approximation or as an introduction to distribution modulo one for non-experts. Specialists will appreciate the inclusion of over 50 open problems and the rich and comprehensive bibliography of over 700 references.
    Anmerkung: Title from publisher's bibliographic system (viewed on 05 Oct 2015). , Distribution modulo one -- On the fractional parts of powers of real numbers -- On the fractional parts of powers of algebraic numbers -- Normal numbers -- Further explicit constructions of normal and non-normal numbers -- Normality to different bases -- Diophantine approximation and digital properties -- Digital expansion of algebraic numbers -- Continued fraction expansions and beta-expansions -- Conjectures and open questions -- Combinatorics on words -- Some elementary lemmata -- Measure theory -- Continued fractions -- Diophantine approximation -- Recurrence sequences.
    Weitere Ausg.: Print version: ISBN 9780521111690
    Sprache: Englisch
    Fachgebiete: Mathematik
    RVK:
    Bibliothek Standort Signatur Band/Heft/Jahr Verfügbarkeit
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  • 2
    Buch
    Buch
    Cambridge [u.a.] : Cambridge Univ. Press
    UID:
    gbv_715074083
    Umfang: XVI, 300 S. , 23 cm
    ISBN: 9780521111690 , 0521111692
    Serie: Cambridge tracts in mathematics 193
    Inhalt: "This book presents state-of-the-art research on the distribution modulo one of sequences of integral powers of real numbers and related topics. Most of the results have never before appeared in one book and many of them were proved only during the last decade. Topics covered include the distribution modulo one of the integral powers of 3/2 and the frequency of occurrence of each digit in the decimal expansion of the square root of two. The author takes a point of view from combinatorics on words and introduces a variety of techniques, including explicit constructions of normal numbers, Schmidt's games, Riesz product measures and transcendence results. With numerous exercises, the book is ideal for graduate courses on Diophantine approximation or as an introduction to distribution modulo one for non-experts. Specialists will appreciate the inclusion of over 50 open problems and the rich and comprehensive bibliography of over 700 references"--
    Inhalt: "This book presents state-of-the-art research on the distribution modulo one of sequences of integral powers of real numbers and related topics. Most of the results have never before appeared in one book and many of them were proved only during the last decade. Topics covered include the distribution modulo one of the integral powers of 3/2 and the frequency of occurrence of each digit in the decimal expansion of the square root of two. The author takes a point of view from combinatorics on words and introduces a variety of techniques, including explicit constructions of normal numbers, Schmidt's games, Riesz product measures and transcendence results. With numerous exercises, the book is ideal for graduate courses on Diophantine approximation or as an introduction to distribution modulo one for non-experts. Specialists will appreciate the inclusion of over 50 open problems and the rich and comprehensive bibliography of over 700 references"--
    Anmerkung: Includes bibliographical references and index , Machine generated contents note: 1. Distribution modulo one; 2. On the fractional parts of powers of real numbers; 3. On the fractional parts of powers of algebraic numbers; 4. Normal numbers; 5. Further explicit constructions of normal and non-normal numbers; 6. Normality to different bases; 7. Diophantine approximation and digital properties; 8. Digital expansion of algebraic numbers; 9. Continued fraction expansions and beta-expansions; 10. Conjectures and open problems; A. Combinatorics on words; B. Some elementary lemmata; C. Measure theory; D. Continued fractions; E. Diophantine approximation; F. Recurrence sequences; References; Index.
    Weitere Ausg.: Online-Ausg. Bugeaud, Yann, 1971 - Distribution Modulo One and Diophantine Approximation Cambridge [u.a.] : Cambridge University Press, 2012 ISBN 1283521806
    Weitere Ausg.: ISBN 9781283521802
    Weitere Ausg.: ISBN 9781139526609
    Weitere Ausg.: Erscheint auch als Online-Ausgabe Bugeaud, Yann, 1971 - Distribution modulo one and diophantine approximation New York : Cambridge University Press, 2013 ISBN 9781139530088
    Weitere Ausg.: Erscheint auch als Online-Ausgabe Bugeaud, Yann, 1971 - Distribution modulo one and diophantine approximation Cambridge : Cambridge University Press, 2012 ISBN 9781139017732
    Weitere Ausg.: Online-Ausg. (MyiLibrary) Bugeaud, Yann, 1971 - Distribution modulo one and diophantine approximation New York : Cambridge University Press, 2012 ISBN 9781283521802
    Sprache: Englisch
    Fachgebiete: Mathematik
    RVK:
    Schlagwort(e): Diophantische Analysis ; Distributionstheorie
    URL: Cover
    Bibliothek Standort Signatur Band/Heft/Jahr Verfügbarkeit
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  • 3
    Online-Ressource
    Online-Ressource
    New York :Cambridge University Press,
    UID:
    edocfu_9959228384902883
    Umfang: 1 online resource (xvi, 300 pages) : , digital, PDF file(s).
    ISBN: 1-107-23252-X , 1-139-53946-9 , 1-283-52180-6 , 9786613834256 , 1-139-52660-X , 1-139-01773-X , 1-139-52541-7 , 1-139-53127-1 , 1-139-53008-9 , 1-139-52780-0
    Serie: Cambridge tracts in mathematics ; 193
    Inhalt: This book presents state-of-the-art research on the distribution modulo one of sequences of integral powers of real numbers and related topics. Most of the results have never before appeared in one book and many of them were proved only during the last decade. Topics covered include the distribution modulo one of the integral powers of 3/2 and the frequency of occurrence of each digit in the decimal expansion of the square root of two. The author takes a point of view from combinatorics on words and introduces a variety of techniques, including explicit constructions of normal numbers, Schmidt's games, Riesz product measures and transcendence results. With numerous exercises, the book is ideal for graduate courses on Diophantine approximation or as an introduction to distribution modulo one for non-experts. Specialists will appreciate the inclusion of over 50 open problems and the rich and comprehensive bibliography of over 700 references.
    Anmerkung: Title from publisher's bibliographic system (viewed on 05 Oct 2015). , Distribution modulo one -- On the fractional parts of powers of real numbers -- On the fractional parts of powers of algebraic numbers -- Normal numbers -- Further explicit constructions of normal and non-normal numbers -- Normality to different bases -- Diophantine approximation and digital properties -- Digital expansion of algebraic numbers -- Continued fraction expansions and beta-expansions -- Conjectures and open questions -- Combinatorics on words -- Some elementary lemmata -- Measure theory -- Continued fractions -- Diophantine approximation -- Recurrence sequences. , English
    Weitere Ausg.: ISBN 0-521-12887-0
    Weitere Ausg.: ISBN 0-521-11169-2
    Sprache: Englisch
    Bibliothek Standort Signatur Band/Heft/Jahr Verfügbarkeit
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