Tony G Williams, "Algebraic Sudoku, Book 1: A Fun Way to Develop, Enhance, and Review Students' Algebraic Skills, Grades 6-8"
English | ISBN: 1429122692 | 2011 | 52 pages | PDF | 1497 KB
Algebraic Sudoku follows the traditional algebra curriculum, while challenging students minds with fun puzzles that develop logic, reasoning skills, concentration, and confidence. Each Sudoku puzzle is like a mini-lesson, with background, discussion, strategy, and demonstration for solving each problem. After completing the algebra exercises, students are given enough data that will allow them to reason their way through the remaining cells of the Sudoku puzzle that follows. Each activity is presented on a ready-to-use, reproducible master that can be easily photocopied or reproduced as a transparency for full-class instruction and discussion. With more than 30 activities in each book, Algebraic Sudoku is a must-have resource for all students enrolled in or preparing to take algebra, or for anyone who wants to keep their algebraic skills sharp.

Niederreiter H Algebraic Geometry Coding Theory Crypt 2000 | 1.35 MB
N/A | 273 Pages

Title: Algebraic Geometry in Coding Theory and Cryptography
Author: HARALD NIEDERREITER AND CHAOPING XING
Year: N/A

English | 2023 | ISBN: 1292438967 | 964 pages | True PDF | 49.57 MB
For courses in Precalculus

Domosi P Algebraic Theory of Automata Networks An Introd 2005 | 13.64 MB
N/A | 268 Pages

Title: N/A
Author: N/A
Year: N/A

Demana F Precalculus Graphical, Numerical, Algebraic 10ed 2023 | 23.33 MB
N/A | 964 Pages

Title: Precalculus: Graphical, Numerical, Algebraic, Global Edition
Author: Demana, Franklin;Waits, Bert;Foley, Gregory;Kennedy, Daniel;Bock, David;
Year: N/A

Several Complex Variables IV: Algebraic Aspects of Complex Analysis by S. G. Gindikin, G. M. Khenkin
English | PDF | 1990 | 257 Pages | ISBN : 3642647669 | 25.7 MB
This volume of the EMS contains four survey articles on analytic spaces. They are excellent introductions to each respective area. Starting from basic principles in several complex variables each article stretches out to current trends in research. Graduate students and researchers will find a useful addition in the extensive bibliography at the end of each article.

Algebraic Geometry I: Algebraic Curves, Algebraic Manifolds and Schemes by I. R. Shafarevich
English | PDF | 1994 | 314 Pages | ISBN : 3540519955 | 31.5 MB
From the reviews of the first printing, published as volume 23 of the Encyclopaedia of Mathematical Sciences:

Simeon Ball, "A Course in Algebraic Error-Correcting Codes"
English | 2020 | pages: 185 | ISBN: 3030411540 | PDF | 1,9 mb
This textbook provides a rigorous mathematical perspective on error-correcting codes, starting with the basics and progressing through to the state-of-the-art. Algebraic, combinatorial, and geometric approaches to coding theory are adopted with the aim of highlighting how coding can have an important real-world impact. Because it carefully balances both theory and applications, this book will be an indispensable resource for readers seeking a timely treatment of error-correcting codes.

Stillwell J Algebraic Number Theory for Beginners 2022 | 17.21 MB
English | 243 Pages

Title: Intuitive Combinatorial Topology
Author: V.G. Boltyanskii
Year: 2013

Algebraic Number Theory for Beginners: Following a Path From Euclid to Noether
English | 2022 | ISBN: 1316518957 | 243 Pages | PDF | 3.29 MB
This book introduces algebraic number theory through the problem of generalizing 'unique prime factorization' from ordinary integers to more general domains. Solving polynomial equations in integers leads naturally to these domains, but unique prime factorization may be lost in the process. To restore it, we need Dedekind's concept of ideals. However, one still needs the supporting concepts of algebraic number field and algebraic integer, and the supporting theory of rings, vector spaces, and modules. It was left to Emmy Noether to encapsulate the properties of rings that make unique prime factorization possible, in what we now call Dedekind rings. The book develops the theory of these concepts, following their history, motivating each conceptual step by pointing to its origins, and focusing on the goal of unique prime factorization with a minimum of distraction or prerequisites. This makes a self-contained easy-to-read book, short enough for a one-semester course.