Title
An Introduction to Hilbert Space (Cambridge Mathematical Textbooks),Used
Delivery time: 8-12 business days (International)
This textbook is an introduction to the theory of Hilbert spaces and its applications. The notion of a Hilbert space is a central idea in functional analysis and can be used in numerous branches of pure and applied mathematics. Dr. Young stresses these applications particularly for the solution of partial differential equations in mathematical physics and to the approximation of functions in complex analysis. Some basic familiarity with real analysis, linear algebra and metric spaces is assumed, but otherwise the book is selfcontained. The book is based on courses given at the University of Glasgow and contains numerous examples and exercises (many with solutions). The book will make an excellent first course in Hilbert space theory at either undergraduate or graduate level and will also be of interest to electrical engineers and physicists, particularly those involved in control theory and filter design.
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We ship your order within 2–3 business days for USA deliveries and 5–8 business days for international shipments. Once your package has been dispatched from our warehouse, you'll receive an email confirmation with a tracking number, allowing you to track the status of your delivery.
Returns
To facilitate a smooth return process, a Return Authorization (RA) Number is required for all returns. Returns without a valid RA number will be declined and may incur additional fees. You can request an RA number within 15 days of the original delivery date. For more details, please refer to our Return & Refund Policy page.
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We provide a 2-year limited warranty, from the date of purchase for all our products.
If you believe you have received a defective product, or are experiencing any problems with your product, please contact us.
This warranty strictly does not cover damages that arose from negligence, misuse, wear and tear, or not in accordance with product instructions (dropping the product, etc.).
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Frequently Asked Questions
- Q: What is the main focus of 'An Introduction to Hilbert Space'? A: The textbook focuses on the theory of Hilbert spaces, a central concept in functional analysis, and their applications in areas like mathematical physics and complex analysis.
- Q: What prior knowledge is required to understand this book? A: A basic familiarity with real analysis, linear algebra, and metric spaces is assumed, but the book is largely self-contained.
- Q: Who is the author of this textbook? A: The author is N. Young, who has based the content on courses taught at the University of Glasgow.
- Q: What is the format of this book? A: The book is available in a paperback format, making it accessible and easy to handle.
- Q: How many pages does 'An Introduction to Hilbert Space' have? A: The textbook contains a total of 250 pages.
- Q: Is this book suitable for graduate students? A: Yes, the book is suitable for both undergraduate and graduate students, providing a solid introduction to Hilbert space theory.
- Q: Are there exercises included in the book? A: Yes, the book includes numerous examples and exercises, many of which come with solutions to aid learning.
- Q: When was 'An Introduction to Hilbert Space' published? A: The book was published on July 29, 1988.
- Q: What condition is the used book in? A: The listing specifies that it is a used book in good condition.
- Q: Can this book help with control theory and filter design? A: Yes, it is of particular interest to electrical engineers and physicists involved in control theory and filter design.