Algebraic Number Theory

Regular price €70.99
A01=J.S. Chahal
Abelian Extension
Algebraic curves
Algebraic geometry
Algebraic Integers
Algebraic number theory
analytic number methods
Author_J.S. Chahal
Category=PBF
Category=PBH
class field theory
Commutative Ring
Cyclic Extension
Cyclotomic Field
Dedekind Domains
Elliptic Curve
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Fermat's Last Theorem
Finite Field
finite field arithmetic
Frobenius Map
Galois Extensions
Galois Group
geometry of numbers
German school
Hasse Diagram
Integral Domain
introductory algebraic number theory concepts
Kronecker-Weber theorem
Minimal Polynomial
Monic Polynomial
Number Field
Odd Prime
Pell Equation
Prime Divisors
Prime Ideals
Principal Ideal Domain
Quadratic Field
Real Quadratic Field
Relative extensions
Square Free Integer

Product details

  • ISBN 9780367761455
  • Weight: 60g
  • Dimensions: 156 x 234mm
  • Publication Date: 22 Jul 2021
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
Delivery/Collection within 10-20 working days

Our Delivery Time Frames Explained
2-4 Working Days: Available in-stock

10-20 Working Days: On Backorder

Will Deliver When Available: On Pre-Order or Reprinting

We ship your order once all items have arrived at our warehouse and are processed. Need those 2-4 day shipping items sooner? Just place a separate order for them!

This book offers the basics of algebraic number theory for students and others who need an introduction and do not have the time to wade through the voluminous textbooks available. It is suitable for an independent study or as a textbook for a first course on the topic.

The author presents the topic here by first offering a brief introduction to number theory and a review of the prerequisite material, then presents the basic theory of algebraic numbers. The treatment of the subject is classical but the newer approach discussed at the end provides a broader theory to include the arithmetic of algebraic curves over finite fields, and even suggests a theory for studying higher dimensional varieties over finite fields. It leads naturally to the Weil conjecture and some delicate questions in algebraic geometry.

About the Author

Dr. J. S. Chahal is a professor of mathematics at Brigham Young University. He received his Ph.D. from Johns Hopkins University and after spending a couple of years at the University of Wisconsin as a post doc, he joined Brigham Young University as an assistant professor and has been there ever since. He specializes and has published several papers in number theory. For hobbies, he likes to travel and hike. His book, Fundamentals of Linear Algebra, is also published by CRC Press.

Dr. J.S. Chahal is a professor of mathematics at Brigham Young University at Provo in Utah. He received his Ph. D. from the Johns Hopkins University and after spending a couple of years at the University of Wisconsin as a post doc, he joined Brigham Young University as an assistant professor where he has been ever since. For hobbies, he likes to hike for which Utah is a great place, and travel.