Results 161 to 170 of about 550,068 (209)
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Primes and Algebraic Number Theory
2016The final major area within the theory of numbers is algebraic number theory. In this chapter we present an overview of the major ideas in this discipline. In line with the theme of these notes, we will concentrate on primes and prime decompositions.
Benjamin Fine, Gerhard Rosenberger
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Computational Algebra and Number Theory
1995Preface. 1: Calculating Growth Functions for Groups Using Automata M. Brazil. 2: The Minimal Faithful Degree of a Finite Commutative Inverse Semigroup S. Byleveld, D. Easdown. 3: Generalizations of the Todd-Coxeter Algorithm S. A. Linton. 4: Computing Left Kan Extensions Using the Todd-Coxeter Procedure M. Leeming, R. F. C. Walters. 5: Computing Finite
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Applied Algebra and Number Theory
2014Harald Niederreiter's pioneering research in the field of applied algebra and number theory has led to important and substantial breakthroughs in many areas. This collection of survey articles has been authored by close colleagues and leading experts to mark the occasion of his 70th birthday.
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Number Theory and Algebraic Geometry
2004Sir Peter Swinnerton-Dyer's mathematical career encompasses more than 60 years' work of amazing creativity. This volume provides contemporary insight into several subjects in which Sir Peter's influence has been notable, and is dedicated to his 75th birthday. The opening section reviews some of his many remarkable contributions to mathematics and other
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Model Theory, Differential Algebra, and Number Theory
1995The past few years have seen some new connections developing between model theory (a branch of mathematical logic) and both algebra and number theory. Part of the novelty, for the model theorists, is that this work depends on the techniques, machinery, and point of view of stability theory, whose use, up to now, has been largely, but not exclusively ...
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Algebraic Structures and Number Theory
Algebraic Structures and Number Theory, 1990S.P. Lam, K.P. Shum
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Galois theory beyond algebraic numbers and algebraic functions
2013Classical applications of Galois theory concern algebraic numbers and algebraic functions. Still, the night before his duel, Galois wrote that his last mathematical thoughts had been directed toward applying his “theory of ambiguity to transcendental functions and transcendental quantities”.
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