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CITATION

Don, Eugene. Schaum's Outline of Mathematica, Third Edition. New York: McGraw-Hill Education, 2018.

Schaum's Outline of Mathematica, Third Edition

Authors: Eugene Don

Published:  October 2018 Pages: 384

eISBN: 9781260120738 | ISBN: 9781260120721
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  • Cover
  • Title Page
  • Copyright Page
  • Dedication
  • Preface
  • Contents
  • CHAPTER 1 Getting Acquainted
  • 1.1 Notation and Conventions
  • 1.2 The Kernel and the Front End
  • 1.3 Mathematica Quirks
  • 1.4 Mathematica Gives Exact Answers
  • 1.5 Mathematica Basics
  • 1.6 Cells
  • 1.7 Getting Help
  • 1.8 Packages
  • 1.9 A Preview of What Is to Come
  • CHAPTER 2 Basic Concepts
  • 2.1 Constants
  • 2.2 “Built-In” Functions
  • 2.3 Basic Arithmetic Operations
  • 2.4 Strings
  • 2.5 Assignment and Replacement
  • 2.6 Logical Relations
  • 2.7 Sums and Products
  • 2.8 Loops
  • 2.9 Introduction to Graphing
  • 2.10 User-Defined Functions
  • 2.11 Operations on Functions
  • CHAPTER 3 Lists
  • 3.1 Introduction
  • 3.2 Generating Lists
  • 3.3 List Manipulation
  • 3.4 Set Theory
  • 3.5 Tables and Matrices
  • CHAPTER 4 Two-Dimensional Graphics
  • 4.1 Plotting Functions of a Single Variable
  • 4.2 Additional Graphics Commands
  • 4.3 Special Two-Dimensional Plots
  • 4.4 Animation
  • CHAPTER 5 Three-Dimensional Graphics
  • 5.1 Plotting Functions of Two Variables
  • 5.2 Other Graphics Commands
  • 5.3 Special Three-Dimensional Plots
  • 5.4 Standard Shapes—3D Graphics Primitives
  • CHAPTER 6 Equations
  • 6.1 Solving Algebraic Equations
  • 6.2 Solving Transcendental Equations
  • CHAPTER 7 Algebra and Trigonometry
  • 7.1 Polynomials
  • 7.2 Rational and Algebraic Functions
  • 7.3 Trigonometric Functions
  • 7.4 The Art of Simplification
  • CHAPTER 8 Differential Calculus
  • 8.1 Limits
  • 8.2 Derivatives
  • 8.3 Maximum and Minimum Values
  • 8.4 Power Series
  • CHAPTER 9 Integral Calculus
  • 9.1 Antiderivatives
  • 9.2 Definite Integrals
  • 9.3 Functions Defined by Integrals
  • 9.4 Riemann Sums
  • CHAPTER 10 Multivariate Calculus
  • 10.1 Partial Derivatives
  • 10.2 Maximum and Minimum Values
  • 10.3 The Total Differential
  • 10.4 Multiple Integrals
  • CHAPTER 11 Ordinary Differential Equations
  • 11.1 Analytical Solutions
  • 11.2 Numerical Solutions
  • 11.3 Laplace Transforms
  • CHAPTER 12 Linear Algebra
  • 12.1 Vectors and Matrices
  • 12.2 Matrix Operations
  • 12.3 Matrix Manipulation
  • 12.4 Linear Systems of Equations
  • 12.5 Orthogonality
  • 12.6 Eigenvalues and Eigenvectors
  • 12.7 Diagonalization and Jordan Canonical Form
  • Appendix
  • A.1 Pure Functions
  • A.2 Patterns
  • A.3 Contexts
  • A.4 Modules
  • A.5 Commands Used in This Book
  • Index