This textbook takes a streamlined, practical approach, designed to make engineering mathematics accessible and manageable. An invaluable resource for instructors seeking effective teaching tools and for students aiming to build strong mathematical foundations that they can apply to their own engineering discipline.
This textbook takes a streamlined, practical approach, designed to make engineering mathematics accessible and manageable. An invaluable resource for instructors seeking effective teaching tools and for students aiming to build strong mathematical foundations that they can apply to their own engineering discipline.
Chul Ki Song is an Emeritus Professor in the School of Mechanical Engineering, Gyeongsang National University, Korea. He earned his Ph.D. degree from Seoul National University, Korea. He previously worked for KIA Motors. Jong-Ryeol Kim is Professor in the Department of Electrical Engineering, Sejong University, Korea. He earned his Ph.D. degree from KAIST, Korea. He previously worked for Samsung Electronics.
Inhaltsangabe
Contents Preface 1. First Order Ordinary Differential Equations 2. Second Order Ordinary Differential Equations 3. Higher Order Ordinary Differential Equations 4. Laplace Transforms 5. Series Solutions of Ordinary Differential Equations 6. Linear Algebra: Matrices, Determinants, and Eigenvalue Problems 7. Linear System of Ordinary Differential Equations 8. Vector Differential Calculus: Grad, Div, and Curl 9. Vector Integral and Integral Theorems 10. Fourier Analysis 11. Partial Differential Equations 12. Complex Numbers and Functions 13. Complex Integration References Appendix A Appendix B
Contents Preface 1. First Order Ordinary Differential Equations 2. Second Order Ordinary Differential Equations 3. Higher Order Ordinary Differential Equations 4. Laplace Transforms 5. Series Solutions of Ordinary Differential Equations 6. Linear Algebra: Matrices, Determinants, and Eigenvalue Problems 7. Linear System of Ordinary Differential Equations 8. Vector Differential Calculus: Grad, Div, and Curl 9. Vector Integral and Integral Theorems 10. Fourier Analysis 11. Partial Differential Equations 12. Complex Numbers and Functions 13. Complex Integration References Appendix A Appendix B
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