Algebra and Number Theory, 9783110789980
Paperback
Unlock algebra’s secrets, explore number theory’s beauty, from integers to Galois.

$123.49

  • Paperback

    390 pages

  • Release Date

    20 August 2023

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Summary

Algebra and Number Theory: A Selection of Highlights

In the two-volume set ‘A Selection of Highlights’ we present basics of mathematics in an exciting and pedagogically sound way. This volume examines fundamental results in Algebra and Number Theory along with their proofs and their history. In the second edition, we include additional material on perfect and triangular numbers. We also added new sections on elementary Group Theory, p-adic numbers, and Galois Theory.

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Book Details

ISBN-13:9783110789980
ISBN-10:3110789981
Series:De Gruyter Textbook
Author:Benjamin Fine, Anja Moldenhauer, Gerhard Rosenberger, Leonard Wienke, Annika Schürenberg
Publisher:De Gruyter
Imprint:De Gruyter
Format:Paperback
Number of Pages:390
Edition:2nd
Release Date:20 August 2023
Weight:654g
Dimensions:240mm x 170mm
About The Author

Benjamin Fine

Ben Fine was a Professor of Mathematics and Statistics at Fairfield University. He received his Ph.D. from Courant Institute in 1973. He had visiting positions at Yale University, University of California, NYU and TU Dortmund.

Anja Moldenhauer received her Ph.D. from the University of Hamburg. Her research focus lies on Mathematical Cryptology using Combinatorial Group Theory. Since 2017 she is working as a data scientist.

Gerhard Rosenberger did his doctorate in Analytic Number Theory and habilitated in Combinatorial Group Theory. Worldwide he has worked for longer terms at nine universities. At present he is at the University of Hamburg.

Annika Schürenberg studied Mathematics, Physics and German and received her teaching degree from the University of Hamburg. Since 2020 she is working as a teacher at an elementary school.

Leonard Wienke received his master degree from the University of Hamburg and is currently a Ph.D. student at the University of Bremen. His research focus lies on Combinatorial Algebraic Topology.

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