Title
Introduction To Hilbert Space (2Nd Ed),New
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From the Preface: 'This textbook has evolved from a set of lecture notes ... In both the course and the book, I have in mind first or secondyear graduate students in Mathematics and related fields such as Physics ... It is necessary for the reader to have a foundation in advanced calculus which includes familiarity with: least upper bound (LUB) and greatest lower bound (GLB), the concept of function, $epsilon$'s and their companion $delta$'s, and basic properties of sequences of real and complex numbers (convergence, Cauchy's criterion, the WeierstrassBolzano theorem). It is not presupposed that the reader is acquainted with vector spaces ... , matrices ... , or determinants ... There are over four hundred exercises, most of them easy ... It is my hope that this book, aside from being an exposition of certain basic material on Hilbert space, may also serve as an introduction to other areas of functional analysis.'
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- Q: How many pages does this book have? A: This book has two hundred six pages. It provides comprehensive coverage of Hilbert space concepts suitable for graduate students.
- Q: What is the binding type of this book? A: The binding type is hardcover. This durable format is ideal for frequent use and longevity in academic settings.
- Q: What are the dimensions of this book? A: The dimensions are six inches by nine point twenty-five inches and is three-quarters of an inch thick. These dimensions make it a standard size for textbooks.
- Q: Is this book suitable for beginners? A: No, this book is not primarily for beginners. It is designed for first- or second-year graduate students with a foundation in advanced calculus.
- Q: What kind of exercises does this book include? A: The book includes over four hundred exercises. Most of these exercises are designed to be easy and reinforce the concepts discussed.
- Q: Is prior knowledge of vector spaces required? A: No, prior knowledge of vector spaces is not presupposed. However, a solid understanding of advanced calculus is necessary.
- Q: How should I store this book? A: Store this book in a dry, cool place. Keeping it upright on a shelf will help maintain its shape and condition.
- Q: Can I clean the cover of this book? A: Yes, you can wipe the cover with a dry cloth. Avoid using water or cleaning solutions as they may damage the material.
- Q: What is the suggested reading level for this book? A: This book is suggested for graduate-level readers. It targets students in Mathematics and related fields like Physics.
- Q: Is there a warranty for this book? A: No, there is no warranty for this book. However, it is sold in good condition and should be free from major defects.
- Q: What if the book arrives damaged? A: If the book arrives damaged, you should contact the seller for a return or exchange. Make sure to have your order details ready.
- Q: Is this book a good resource for functional analysis? A: Yes, this book serves as an introduction to functional analysis. It covers essential material related to Hilbert space.
- Q: Who is the author of this book? A: The author is Sterling K. Berberian. He is known for his contributions to the field of mathematics and functional analysis.
- Q: What is the publisher of this book? A: The publisher is Chelsea Publishing Company, which specializes in academic and educational resources.
- Q: Does this book include any illustrations or diagrams? A: No, the information does not specify illustrations or diagrams. It primarily focuses on theoretical concepts and exercises.