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First Course in Differential Equations [¾çÀå]

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  • ÃâÆÇ»ç : Brooks/Cole
  • ¹ßÇà : 2000³â 12¿ù 01ÀÏ
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  • ISBN : 9780534373887
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Introduction To Differential Equations
Basic Definitions and Terminology
Some Mathematical Models
Review
Exercises
First-Order Differential Equations
Preliminary Theory
Separable Variables
Homogeneous Equations
Exact Equations
Linear Equations
Equations of Bernoulli, Ricatti, and Clairaut
Substitutions
Picard's Method
Review
Exercises
Applications Of First-Order Differential Equations
Orthogonal Trajectories
Applications of Linear Equations
Applications of Nonlinear Equations
Review
Exercises
Essay: Population Dynamics
Linear Differential Equations Of Higher-Order
Preliminary Theory
Constructing a Second Solution from a Know Solution
Homogeneous Linear Equations with Constant Coefficients
Undetermined Coefficients: Superposition Approach
Differential Operators
Undetermined Coefficients: Annihilator Approach
Variation of Parameters
Review
Exercises
Essay: Chaos
Applications Of Second-Order Differential Equations: Vibrational Models
Simple Harmonic Motion
Damped Motion
Forced Motion
Electric Circuits and Other Analogous Systems
Review
Exercises
Essay: Tacoma Narrows Suspension Bridge Collapse
Differential Equations With Variable Coefficients
Cauchy-Euler Equation
Review of Power Series; Power Series Solutions
Solutions About Ordinary Points
Solutions About Singular Points
Two Special Equations
Review
Exercises
Laplace Transform
Laplace Transform
Inverse Transform
Translation Theorems and Derivatives of a Transform
Transforms of Derivatives, Integrals, and Periodic Functions
Applications
Dirac Delta Function
Review
Exercises
Systems Of Linear Differential Equations
Operator Method
Laplace Transform Method
Systems of Linear First-Order Equations
Introduction to Matrices
Matrices and Systems of Linear First-Order Equations
Homogeneous Linear Systems
Undetermined Coefficients
Variation of Parameters
Matrix Exponential
Review
Exercises
Numerical Methods For Ordinary Differential Equations
Direction Fields
The Euler Methods
The Three-Term Taylor Method
The Runge-Kutta Methods
Multistep Methods
Errors and Stability
Higher-Order Equations and Systems
Second-Order Boundary-Value Problems
Review
Exercises
Essay: Nerve Impulse Models
Gamma Function
Laplace Transforms
Review Of Determinants
Complex Numbers
Answers To Odd-Numbered Problems
Table of Contents provided by Publisher. All Rights Reserved.

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1. INTRODUCTION TO DIFFERENTIAL EQUATIONS Basic Definitions and Terminology / Some Mathematical Models / Review / Exercises 2. FIRST-ORDER DIFFERENTIAL EQUATIONS Preliminary Theory / Separable Variables / Homogeneous Equations / Exact Equations / Linear Equations / Equations of Bernoulli, Ricatti, and Clairaut / Substitutions / Picard's Method / Review / Exercises 3. APPLICATIONS OF FIRST-ORDER DIFFERENTIAL EQUATIONS Orthogonal Trajectories / Applications of Linear Equations / Applications of Nonlinear Equations / Review / Exercises / Essay: Population Dynamics 4. LINEAR DIFFERENTIAL EQUATIONS OF HIGHER-ORDER Preliminary Theory / Constructing a Second Solution from a Know Solution / Homogeneous Linear Equations with Constant Coefficients / Undetermined Coefficients: Superposition Approach / Differential Operators / Undetermined Coefficients: Annihilator Approach / Variation of Parameters / Review / Exercises / Essay: Chaos 5. APPLICATIONS OF SECOND-ORDER DIFFERENTIAL EQUATIONS: VIBRATIONAL MODELS Simple Harmonic Motion / Damped Motion / Forced Motion / Electric Circuits and Other Analogous Systems / Review / Exercises / Essay: Tacoma Narrows Suspension Bridge Collapse 6. DIFFERENTIAL EQUATIONS WITH VARIABLE COEFFICIENTS Cauchy-Euler Equation / Review of Power Series; Power Series Solutions / Solutions About Ordinary Points / Solutions About Singular Points / Two Special Equations / Review / Exercises 7. LAPLACE TRANSFORM Laplace Transform / Inverse Transform / Translation Theorems and Derivatives of a Transform / Transforms of Derivatives, Integrals, and Periodic Functions / Applications / Dirac Delta Function / Review / Exercises 8. SYSTEMS OF LINEAR DIFFERENTIAL EQUATIONS Operator Method / Laplace Transform Method / Systems of Linear First-Order Equations / Introduction to Matrices / Matrices and Systems of Linear First-Order Equations / Homogeneous Linear Systems / Undetermined Coefficients / Variation of Parameters / Matrix Exponential / Review / Exercises 9. NUMERICAL METHODS FOR ORDINARY DIFFERENTIAL EQUATIONS Direction Fields / The Euler Methods / The Three-Term Taylor Method / The Runge-Kutta Methods / Multistep Methods / Errors and Stability / Higher-Order Equations and Systems / Second-Order Boundary-Value Problems / Review / Exercises / Essay: Nerve Impulse Models / APPENDIX I: GAMMA FUNCTION / APPENDIX II: LAPLACE TRANSFORMS / APPENDIX III: REVIEW OF DETERMINANTS / APPENDIX IV: COMPLEX NUMBERS / ANSWERS TO ODD-NUMBERED PROBLEMS

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