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Table of Contents
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- PART A Ordinary Differential Equations (ODEs)
- CHAPTER 1: First-Order ODEs
- CHAPTER 2: Second-Order Linear ODEs
- CHAPTER 3: Higher Order Linear ODEs
- CHAPTER 4: Systems of ODEs. Phase Plane. Qualitative Methods
- CHAPTER 5: Series Solutions of ODEs. Special Functions
- CHAPTER 6: Laplace Transforms
- PART B Linear Algebra. Vector Calculus
- CHAPTER 7: Linear Algebra: Matrices, Vectors, Determinants. Linear Systems
- CHAPTER 8: Linear Algebra: Matrix Eigenvalue Problems
- CHAPTER 9: Vector Differential Calculus. Grad, Div, Curl
- CHAPTER 10: Vector Integral Calculus. Integral Theorems
- PART C Fourier Analysis. Partial Differential Equations (PDEs)
- CHAPTER 11: Fourier Analysis
- CHAPTER 12: Partial Differential Equations (PDEs)
- PART D Complex Analysis
- CHAPTER 13: Complex Numbers and Functions. Complex Differentiation
- CHAPTER 14: Complex Integration
- CHAPTER 15: Power Series, Taylor Series
- CHAPTER 16: Laurent Series. Residue Integration
- CHAPTER 17: Conformal Mapping
- CHAPTER 18: Complex Analysis and Potential Theory
- PART E Numeric Analysis
- CHAPTER 19: Numerics in General
- CHAPTER 20: Numeric Linear Algebra
- CHAPTER 21: Numerics for ODEs and PDEs
- PART F Optimization, Graphs
- CHAPTER 22: Unconstrained Optimization. Linear Programming
- CHAPTER 23: Graphs. Combinatorial Optimization
- PART G Probability, Statistics
- CHAPTER 24: Data Analysis. Probability Theory
- CHAPTER 25: Mathematical Statistics
- APPENDIX 3 Auxiliary Material
This is a comprehensive mathematics course for engineering students, covering topics. It deals with some advanced topics in Engineering Mathematics usually. Book Preface Advanced Engineering Mathematics (2nd Edition) Purpose and Prerequisites. This book is written primarily for a single- or multi-semester course in applied mathematics for students of engineering or science, but it is also designed for self-study and reference.