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differential equations schaum
Pages from Mcgraw-Hill - Differential Equations (Schaum'S Easy Outlines) - 2003
Contents
v
Chapter 1 Basic Concepts and Classifying
Differential Equations 1
Chapter 2 Solutions of First-Order
Differential Equations 8
Chapter 3 Applications of First-Order
Differential Equations 20
Chapter 4 Linear Differential Equations:
Theory of Solutions 29
Chapter 5 Solutions of Linear Homogeneous
Differential Equations with
Constant Coefficients 33
Chapter 6 Solutions of Linear
Nonhomogeneous Equations
and Initial-Value Problems 39
Chapter 7 Applications of Second-Order
Linear Differential Equations 47
Chapter 8 Laplace Transforms and Inverse
Laplace Transforms 55
Chapter 9 Solutions by Laplace Transforms 65
Chapter 10 Matrices and the Matrix
Exponential 69
Chapter 11 Solutions of Linear Differential
Equations with Constant
Coefficients by Matrix Methods 78
For more information about this title, click here.
Copyright 2003 by The McGraw-Hill Companies, Inc. Click Here for Terms of Use.
Chapter 12 Power Series Solutions 85
Chapter 13 Gamma and Bessel Functions 98
Chapter 14 Numerical Methods 104
Chapter 15 Boundary-Value Problems
and Fourier Series 115
Appendix Laplace Transforms 124
Index 133
vi DIFFERENTIALEQUA TIONS
Pages from Mcgraw-Hill - Differential Equations (Schaum'S Easy Outlines) - 2003
Contents
v
Chapter 1 Basic Concepts and Classifying
Differential Equations 1
Chapter 2 Solutions of First-Order
Differential Equations 8
Chapter 3 Applications of First-Order
Differential Equations 20
Chapter 4 Linear Differential Equations:
Theory of Solutions 29
Chapter 5 Solutions of Linear Homogeneous
Differential Equations with
Constant Coefficients 33
Chapter 6 Solutions of Linear
Nonhomogeneous Equations
and Initial-Value Problems 39
Chapter 7 Applications of Second-Order
Linear Differential Equations 47
Chapter 8 Laplace Transforms and Inverse
Laplace Transforms 55
Chapter 9 Solutions by Laplace Transforms 65
Chapter 10 Matrices and the Matrix
Exponential 69
Chapter 11 Solutions of Linear Differential
Equations with Constant
Coefficients by Matrix Methods 78
For more information about this title, click here.
Copyright 2003 by The McGraw-Hill Companies, Inc. Click Here for Terms of Use.
Chapter 12 Power Series Solutions 85
Chapter 13 Gamma and Bessel Functions 98
Chapter 14 Numerical Methods 104
Chapter 15 Boundary-Value Problems
and Fourier Series 115
Appendix Laplace Transforms 124
Index 133
vi DIFFERENTIALEQUA TIONS