Introduction to Algebraic Independence Theory (Lecture Notes in Mathematics)
Contributors: F. Amoroso (Contributor); D. Bertrand (Contributor); W.D. Brownawell (Contributor); G. Diaz (Contributor); M. Laurent (Contributor); Yu.V. Nesterenko (Contributor); K. Nishioka (Contributor); P. Philippon (Contributor); G. Remond (Contributor); D. Roy (Contributor); M. Waldschmidt (Contributor); Yuri V. Nesterenko (Editor); Patrice Philippon (Editor)
Edition: 1 edition
Publisher: Springer
Published: February 23, 2001
Language: eng
Format: Paperback
Number of pages: 256
ISBN-13: 9783540414964
Subjects: Algebra; Algebraic Geometry; Number Theory; Mathematics; Theory Of Numbers; Science/Mathematics; General; Geometry - Algebraic; 11G05; 11J81; 11J85; 11J89; 11J91; 12H20; 13F20; 14G35; 14G40; 14L10; 30D15; 33B15; 33E05; 34M25; 34M35; Algebraic independence
First sentence: The first two sections of this Chapter are devoted to the differential properties of modular forms on which Nesterenko's theorem on the values of Eisenstein series (see Chapter 3, Theorem 1.1 and [Nes9]) is based.