best_posts_list_in_category Advanced Engineering Mathematics - Peter V. O'Neil - International Edition | Solutions Manual

Advanced Engineering Mathematics – Peter V. O’Neil – International Edition

Description

Through previous editions, Peter O’Neil has made rigorous engineering mathematics topics accessible to thousands of students by emphasizing visuals, numerous examples, and interesting mathematical models. Advanced Engineering Mathematics features a greater number of examples and problems and is fine-tuned throughout to improve the clear flow of ideas.

The computer plays a more prominent role than ever in generating computer graphics used to display concepts and problem sets, incorporating the use of leading software packages. Computational assistance, exercises and projects have been included to encourage students to make use of these computational tools.

The content is organized into eight parts and covers a wide spectrum of topics including Ordinary Differential Equations, Vectors and Linear Algebra, Systems of Differential Equations and Qualitative Methods, Vector Analysis, Fourier Analysis, Orthogonal Expansions, and Wavelets, Partial Differential Equations, Complex Analysis, and Probability and Statistics.

Table of Contents

Part I - Ordinary Differential Equations
Chapter 1 - First Order Differential Equations
Chapter 2 - Linear Second Order Differential Equations
Chapter 3 - The Laplace Transform
Chapter 4 - Series Solutions
Chapter 5 - Numerical Approximation of Solutions

Part II - Vectors and Linear Algebra
Chapter 6 - Vectors and Vector Spaces
Chapter 7 - Matrices and Systems of Linear Equations
Chapter 8 - Determinants
Chapter 9 - Eigenvalues, Diagonalization and Special Matrices

Part III - Systems of Differential Equations and Qualitative Methods
Chapter 10 - Systems of Linear Differential Equations
Chapter 11 - Qualitative Methods and Systems of Nonlinear Differential Equations

Part IV - Vector Analysis
Chapter 12 - Vector Differential Calculus
Chapter 13 - Vector Integral Calculus

Part V - Fourier Analysis, Orthogonal Expansions and Wavelets
Chapter 14 - Fourier Series
Chapter 15 - The Fourier Integral and Fourier Transforms
Chapter 16 - Special Functions, Orthogonal Expansions and Wavelets

Part VI - Partial Differential Equations
Chapter 17 - The Wave Equation
Chapter 18 - The Heat Equation
Chapter 19 - The Potential Equation Part VII - Complex Analysis
Chapter 20 - Geometry and Arithmetic of Complex Numbers
Chapter 21 - Complex Functions
Chapter 22 - Complex Integration
Chapter 23 - Series Representations of Functions
Chapter 24 - Singularities and the Residue Theorem
Chapter 25 - Conformal Mappings Part VIII - Probability and Statistics
Chapter 26 - Counting and Probability
Chapter 27 - Statistics

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