Diophantine Approximation : Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, June 28 - July 6, 2000

Diophantine Approximation is a branch of Number Theory having its origins intheproblemofproducing best rationalapproximationstogivenrealn- bers. Since the early work of Lagrange on Pell s equation and the pioneering work of Thue on the rational approximations to algebraic numbers of degree ? 3, it h...

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Autori principali: Schlickewei, H. P., 1947- (Autore), Schmidt, Wolfgang M., 1933-...., mathématicien (Autore), Masser, David William, 1948-...., mathématicien (Autore), Nesterenko, Yuri V. (Autore), Waldschmidt, Michel, 1946-...., mathématicien (Autore)
Ente Autore: Centro internazionale matematico estivo. Summer school :Cetraro, Italie
Altri autori: Amoroso, Francesco, 1962-...., enseignant-chercheur en mathématiques (Direttore editoriale), Zannier, Umberto, 1957-...., mathématicien (Direttore editoriale)
Natura: Livre numérique
Lingua:Anglais
Pubblicazione: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Serie:Lecture notes in mathematics 1819
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Edition sous un autre format:• Diophantine approximation, lectures given at the C.I.M.E. summer school held in Cetraro, Italy, June 28-July 6, 2000, D. Masser, Yu V. Nesterenko, H. P. Schlickewei...[et al.], 2003, Berlin, Springer, 1 vol. (XI-351 p.), Lecture notes in mathematics, 3-540-40392-2
• Diophantine Approximation, Texte imprimé, 9783662185926
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500 |a Archives Springer e-books (Licence nationale) 
505 0 |a Heights, Transcendence, and Linear Independence on Commutative Group Varieties -- Linear Forms in Logarithms of Rational Numbers -- Approximation of Algebraic Numbers -- Linear Recurrence Sequences -- Linear Independence Measures for Logarithms of Algebraic Numbers. 
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520 |a Diophantine Approximation is a branch of Number Theory having its origins intheproblemofproducing best rationalapproximationstogivenrealn- bers. Since the early work of Lagrange on Pell s equation and the pioneering work of Thue on the rational approximations to algebraic numbers of degree ? 3, it has been clear how, in addition to its own speci?c importance and - terest, the theory can have fundamental applications to classical diophantine problems in Number Theory. During the whole 20th century, until very recent times, this fruitful interplay went much further, also involving Transcend- tal Number Theory and leading to the solution of several central conjectures on diophantine equations and class number, and to other important achie- ments. These developments naturally raised further intensive research, so at the moment the subject is a most lively one. This motivated our proposal for a C. I. M. E. session, with the aim to make it available to a public wider than specialists an overview of the subject, with special emphasis on modern advances and techniques. Our project was kindly supported by the C. I. M. E. Committee and met with the interest of a largenumberofapplicants;forty-twoparticipantsfromseveralcountries,both graduatestudentsandseniormathematicians,intensivelyfollowedcoursesand seminars in a friendly and co-operative atmosphere. The main part of the session was arranged in four six-hours courses by Professors D. Masser (Basel), H. P. Schlickewei (Marburg), W. M. Schmidt (Boulder) and M. Waldschmidt (Paris VI). This volume contains expanded notes by the authors of the four courses, together with a paper by Professor Yu. V. 
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700 1 |a Nesterenko, Yuri V.  |4 aut 
700 1 |a Waldschmidt, Michel,  |d 1946-....,  |c mathématicien.  |4 aut 
700 1 |a Amoroso, Francesco,  |d 1962-....,  |c enseignant-chercheur en mathématiques.  |4 pbd 
700 1 |a Zannier, Umberto,  |d 1957-....,  |c mathématicien.  |4 pbd 
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