Title
Complex Analysis (Undergraduate Texts In Mathematics),New
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The Book Provides An Introduction To Complex Analysis For Students With Some Familiarity With Complex Numbers From High School. It Conists Of Sixteen Chapters. The First Eleven Chapters Are Aimed At An Upper Division Undergraduate Audience. The Remaining Five Chapters Are Designed To Complete The Coverage Of All Background Necessary For Passing Phd Qualifying Exams In Complex Analysis. Topics Studied In The Book Include Julia Sets And The Mandelbrot Set, Dirichlet Series And The Prime Number Theorem, And The Uniformization Theorem For Riemann Surfaces. The Three Geometries, Spherical, Euclidean, And Hyperbolic, Are Stressed. Exercises Range From The Very Simple To The Quite Challenging, In All Chapters. The Book Is Based On Lectures Given Over The Years By The Author At Several Places, Including Ucla, Brown University, The Universities At La Plata And Buenos Aires, Argentina; And The Universidad Autonomo De Valencia, Spain.
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- Q: How many pages does the book have? A: The book has four hundred ninety-eight pages. It provides a comprehensive guide to complex analysis for undergraduate students.
- Q: What is the binding type of the book? A: The book is a paperback. This makes it lightweight and easy to handle for students.
- Q: What are the dimensions of the book? A: The book measures six point one inches in length, one point fourteen inches in width, and nine point twenty-five inches in height. These dimensions make it a standard size for academic texts.
- Q: Is this book suitable for beginners? A: Yes, this book is suitable for beginners. It introduces complex analysis to students with some prior knowledge of complex numbers.
- Q: What level of audience is this book aimed at? A: The first eleven chapters are aimed at an upper division undergraduate audience. The remaining chapters are designed for PhD qualifying exams.
- Q: Can I use this book for exam preparation? A: Yes, this book can be used for exam preparation. It covers topics essential for passing PhD qualifying exams in complex analysis.
- Q: How should I care for this book? A: To care for the book, keep it in a dry place and avoid exposing it to direct sunlight. This will help preserve its condition over time.
- Q: Is there a warranty or return policy for this book? A: Yes, there is typically a return policy for books. Check with the retailer for their specific return guidelines.
- Q: What if the book arrives damaged? A: If the book arrives damaged, contact the seller immediately for a return or exchange. Most sellers have policies for damaged goods.
- Q: Are there exercises included in the book? A: Yes, the book includes exercises ranging from very simple to quite challenging. These exercises help reinforce the concepts covered in the chapters.
- Q: What topics are covered in the book? A: The book covers topics such as Julia sets, the Mandelbrot set, Dirichlet series, and the uniformization theorem for Riemann surfaces. It also discusses three geometries.
- Q: Who is the author of the book? A: The book is authored by Theodore W. Gamelin. He has extensive experience teaching complex analysis at various universities.
- Q: Is this book recommended for self-study? A: Yes, this book is recommended for self-study. Its structured chapters and exercises make it suitable for independent learners.
- Q: What is the main focus of the book's content? A: The main focus of the book is to provide a thorough introduction to complex analysis. It addresses both fundamental concepts and advanced topics.
- Q: Does the book include illustrations? A: Yes, the book includes black and white illustrations. These visuals aid in understanding complex concepts discussed in the text.