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p-adic numbers: An introduction Fernando Quadros Gouvea
Publisher: Springer

1861 Kurt Hensel (29 Dec 1861 in Königsberg, Prussia (now Kaliningrad, Russia) - 1 June 1941 in Marburg, Germany) invented the p-adic numbers, an algebraic theory which has proved important in later applications. P-adic numbers: An introduction. Analyzes the theory of normed linear. Introduction to p-adic numbers and valuation theory. Properties of numbers and letters. Functional Analysis : An Introduction to Banach Space Theory by. P-adic Numbers: An Introduction Author: Fernando Quadros Gouvea Manufacturer: Springer Publication Date: 1997-07-04. P-adic numbers: An introduction by Fernando Quadros Gouvea. It seems to me p-adic numbers and p-adic analysis always provide with good examples. P-adic numbers: An introduction book. I will read the first chapter of it (only twenty pages). Introduction to path integrals in field theory (Skriptum Uni-Giessen 1999). A book written by Neal Koblitz (GTM 58) seems to be a good introduction to this field. Customer Review Summary (Average Rating : 5.0 / 5.0) - I only wish I could give more stars. As a profound application of model theory in algebra, the last part of this book develops a complete proof of Ax and Kochen's work on Artin's conjecture about Diophantine properties of p-adic number fields. Download p-adic numbers: An introduction. The book provides a modern introduction to a central part of mathematical analysis. *VFR He was an Islamic mathematician who wrote a large number of works including an introduction to Euclid's Elements, an algebra text and various works on astronomy.