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Abstract Algebra: Theory and Applications
(Stephen F. Austin State University, 2014)
Preliminaries. The Integers. Groups. Cyclic Groups. Permutation Groups. Cosets and Lagrange’s Theorem. Introduction to Cryptography. Algebraic Coding Theory. Isomorphisms. Normal Subgroups and Factor Groups. Homomorphisms. ...
Applied Discrete Structures
(University of Massachusetts Lowell, 2013)
Chapter 1: Set Theory. Chapter 2: Combinatorics. Chapter 3: Logic. Chapter 4: More on Sets. Chapter 5: Introduction to Matrix Algebra. Chapter 6: Relations and Graphs. Chapter 7: Functions. Chapter 8: Recursion and Recurrence ...
A Computational Introduction to Number Theory and Algebra
(Cambridge University Press, 2008)
Chapter 1: Basic properties of the integers. Chapter 2: Congruences. Chapter 3: Computing with large integers. Chapter 4: Euclid’s algorithm. Chapter 5: The distribution of primes. Chapter 6: Abelian groups. Chapter 7: ...
Active Calculus
(Grand Valley State University, 2015)
Chapter 1: Understanding the Derivative. Chapter 2: Computing Derivatives. Chapter 3: Using Derivatives. Chapter 4: The Definite Integral. Chapter 5: Finding Antiderivatives and Evaluating Integrals. Chapter 6: Using ...
Book of Proof
(Virginia Commonwealth University, 2012)
Chapter 1: Fundamentals. Chapter 2: How to Prove Conditional Statements. Chapter 3: More on Proof. Chapter 4: Relations, Functions and Cardinality.
Basic Analysis: Introduction to Real Analysis
(Jiˇrí Lebl, 2016)
Introduction. Chapter 1. Real Numbers. Chapter 2. Sequences and Series. Chapter 3. Continuous Functions. Chapter 4. The Derivative. Chapter 5. The Riemann Integral. Cjhapter 6. Sequences of Functions. Chapter 7: Metric ...
Math in Society
(Pierce College Ft Steilacoom, 2013)
Chapter 1: Problem Solving. Chapter 2: Voting Theory. Chapter 3: Weighted Voting. Chapter 4: Apportionment. Chapter 5: Fair Division. Chapter 6: Graph Theory. Chapter 7: Scheduling. Chapter 8: Growth Models. Chapter 9: ...
Notes on Diffy Qs: Differential Equations for Engineers
(Jiˇrí Lebl, 2014)
First order ODEs. Higher order linear ODEs. Systems of ODEs. Fourier series and PDEs. Eigenvalue problems. The Laplace transform. Power series methods. Nonlinear systems.
Single Variable Caculas I: Early Transcendentals
(Lyrix Advancing Learning, 2014)
Review. Functions. Limits. Derivatives. Applications of Derivatives. Integration. Techniques of Integration. Applications of Integration. Differential Equations. Polar Coordinates, Parametric Equations.
Spiral WorKBook for Discrete Mathematics
(Open SUNY Textbooks, 2015)
This is a text that covers the standard topics in a sophomore-level course in discrete mathematics: logic, sets, proof techniques, basic number theory, functions, relations, and elementary combinatorics, with an emphasis ...