Title
Ordinary Differential Equations (Classics In Applied Mathematics, Series Number 38),Used
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Ordinary Differential Equations Covers The Fundamentals Of The Theory Of Ordinary Differential Equations (Odes), Including An Extensive Discussion Of The Integration Of Differential Inequalities, On Which This Theory Relies Heavily. In Addition To These Results, The Text Illustrates Techniques Involving Simple Topological Arguments, Fixed Point Theorems, And Basic Facts Of Functional Analysis. Unlike Many Texts, Which Supply Only The Standard Simplified Theorems, Ordinary Differential Equations Presents The Basic Theory Of Odes In A General Way, Making It A Valuable Reference. This Siam Reissue Of The 1982 Second Edition Covers Invariant Manifolds, Perturbations, And Dichotomies, Making The Text Relevant To Current Studies Of Geometrical Theory Of Differential Equations And Dynamical Systems.
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- Q: What is the page count of 'Ordinary Differential Equations'? A: The book has six hundred thirty-two pages. It offers a comprehensive exploration of the theory of ordinary differential equations.
- Q: What are the dimensions of this book? A: The dimensions are approximately five point eight seven inches in length, one point one inches in width, and eight point eight two inches in height. This size makes it portable yet substantial for study.
- Q: What type of binding does this book have? A: This book is paperback bound. This binding style is common for academic texts, providing flexibility and ease of handling.
- Q: Who is the author of this book? A: The author is Philip Hartman. He is recognized for his contributions to the field of applied mathematics.
- Q: What topics are covered in 'Ordinary Differential Equations'? A: It covers fundamentals of ordinary differential equations and includes discussions on integration of differential inequalities and functional analysis. The book is a valuable reference for advanced studies.
- Q: Is this book suitable for beginners? A: Yes, the book can be suitable for beginners. It presents basic theory in a general way, making it accessible for those starting out in differential equations.
- Q: How can I use this book for studying differential equations? A: You can use this book as a reference or textbook for understanding the theory and applications of ordinary differential equations. It is ideal for both self-study and classroom use.
- Q: What reading level is required for this book? A: A college-level understanding of mathematics is recommended for this book. It is designed for students and professionals in applied mathematics and engineering.
- Q: How should I care for this paperback book? A: To keep the book in good condition, store it in a dry place and avoid exposure to direct sunlight. Handle it gently to prevent wear and tear.
- Q: Is this book a good reference for advanced studies? A: Yes, it is an excellent reference for advanced studies. It covers invariant manifolds, perturbations, and other relevant topics in dynamical systems.
- Q: What if my book arrives damaged? A: If your book arrives damaged, you should contact the seller for a return or exchange. Most sellers provide customer support for such issues.
- Q: Can I return this book if I don't find it helpful? A: Yes, you can typically return the book if it does not meet your needs. Check the return policy of the seller for specific details.
- Q: Are there any specific care instructions for this book? A: Yes, avoid exposing the book to moisture and extreme temperatures. Keeping it in a stable environment will prolong its lifespan.
- Q: How does this book compare to other differential equations texts? A: This book is distinct as it presents the basic theory of ODEs more generally than many standard texts. It's ideal for those seeking a deeper understanding.
- Q: What should I do if I have questions while using this book? A: If you have questions, consider seeking help from study groups or academic forums. Many readers find discussing concepts with others enhances understanding.
- Q: Is there any additional material available for this book? A: Yes, additional resources may include online lectures, study guides, or supplementary texts on differential equations, which can enhance your learning experience.