Title
An Introduction To Ordinary Differential Equations (Dover Books On Mathematics)
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Written In An Admirably Cleancut And Economical Style. Mathematical Reviews.This Concise Text Offers Undergraduates In Mathematics And Science A Thorough And Systematic First Course In Elementary Differential Equations. Presuming A Knowledge Of Basic Calculus, The Book First Reviews The Mathematical Essentials Required To Master The Materials To Be Presented.The Next Four Chapters Take Up Linear Equations, Those Of The First Order And Those With Constant Coefficients, Variable Coefficients, And Regular Singular Points. The Last Two Chapters Address The Existence And Uniqueness Of Solutions To Both First Order Equations And To Systems And Nth Order Equations.Throughout The Book, The Author Carries The Theory Far Enough To Include The Statements And Proofs Of The Simpler Existence And Uniqueness Theorems. Dr. Coddington, Who Has Taught At Mit, Princeton, And Ucla, Has Included Many Exercises Designed To Develop The Student'S Technique In Solving Equations. He Has Also Included Problems (With Answers) Selected To Sharpen Understanding Of The Mathematical Structure Of The Subject, And To Introduce A Variety Of Relevant Topics Not Covered In The Text, E.G. Stability, Equations With Periodic Coefficients, And Boundary Value Problems.
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- Q: How many pages are in this book? A: This book contains three hundred twenty pages. It offers a comprehensive introduction to ordinary differential equations.
- Q: What is the binding type of this book? A: This book is a paperback edition. The binding makes it lightweight and easy to handle.
- Q: What are the dimensions of this book? A: The book measures five point four three inches in length, zero point six one inches in width, and eight point five four inches in height. These dimensions make it portable for students.
- Q: What is the intended audience for this book? A: This book is intended for undergraduates in mathematics and science. It is suitable for those who have a basic understanding of calculus.
- Q: How can I use this book for my studies? A: You can use this book as a primary textbook or supplementary resource for differential equations courses. It includes exercises to enhance problem-solving techniques.
- Q: Is this book suitable for beginners in mathematics? A: Yes, this book is suitable for beginners who have a foundational knowledge of calculus. It systematically introduces essential concepts of differential equations.
- Q: How should I care for this book? A: You should store this book in a cool, dry place to prevent damage. Avoid exposure to direct sunlight to preserve the cover and pages.
- Q: Can I clean the book if it gets dirty? A: Yes, you can gently wipe the cover with a soft, dry cloth. Avoid using water or cleaning solutions on the pages.
- Q: Is this book safe for young readers? A: Yes, this book is appropriate for older teens and adults studying mathematics. It does not contain any inappropriate content.
- Q: How does this book compare to other differential equations textbooks? A: This book is concise and clear, focusing on fundamental concepts. It is well-regarded for its systematic approach and inclusion of exercises.
- Q: What if I don’t understand a concept in the book? A: You can seek additional resources or online tutorials to clarify difficult topics. The book also includes exercises to reinforce understanding.
- Q: Is there a return policy if I am not satisfied with the book? A: Yes, most retailers offer a return policy. Check with the seller's specific terms regarding returns and exchanges.
- Q: What if the book arrives damaged? A: If the book arrives damaged, contact the seller immediately for a replacement or refund. Keep the original packaging for return purposes.
- Q: Are there any exercises included in the book? A: Yes, the book includes many exercises designed to develop problem-solving techniques. Solutions are provided for some problems to aid learning.
- Q: Who is the author of this book? A: The author of this book is Earl A. Coddington. He has taught mathematics at prestigious institutions like MIT and Princeton.