The Height In Terms Of The Normalizer Of A Stabilizer.
Author: John Matthew Garza
Publisher: ProQuest, UMI Dissertation Publishing
Number of Pages: 160
List price: $69.00
Book Description: This dissertation is about the Weil height of algebraic numbers and the Mahler measure of polynomials in one variable. We investigate connections between the normalizer of a stabilizer and lower bounds for the Weil height of algebraic numbers. In the archimedean case we extend a result of Schinzel [Sch73] and in the non-archimedean case we establish a result related to work of Amoroso and Dvornicich [Am00a]. We establish that amongst all polynomials in Z [x] whose splitting fields are contained in dihedral Galois extensions of the rationals, x3 - x - 1, attains the lowest Mahler measure different from 1.
Download Resources ISBN Data (PDF,TXT) provided by OPENISBN project:(noted this is NOT the ebook of "The Height In Terms Of The Normalizer Of A Stabilizer.", just the metadata):
Sorry,No related books at isbnlib