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267680428
A Visual Approach to Introductory Functional Analysis
Item #:
267680428
€ 100
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A Visual Approach to Introductory Functional Analysis bridges the gap between elementary analysis and advanced Banach Space Theory.
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- A Visual Approach to Introductory Functional Analysis is designed to offer a visual, geometric approach to functional analysis which bridges the gap between elementary analysis and advanced Banach Space Theory.The material is organized to build progressively from foundational topology to the core structural theorems of the discipline. Commencing with the rigorous formalization of metric spaces, topological neighborhoods, and the critical analytical property of completeness, the text subsequently transitions to normed and Banach spaces, formalizing the evaluation of linear operators and dual spaces. This structural foundation culminates in the exposition of the pillars of functional analysis: the Hahn-Banach Theorem, the Uniform Boundedness Principle, the Open Mapping Theorem, the Closed Graph Theorem, and the Banach-Alaoglu Theorem.This book can serve as a concise textbook for an undergraduate course on introductory functional analysis course, or as a geometrically-focussed supplement to a more advanced treatment of the subject.FeaturesCurated selections of exercises ending every chapter, designed to build topological reasoning and proof writing skillsNumerous color figures and illustrative examples to aid comprehension.
| Publisher | Chapman and Hall/CRC |
| Publication date | September 17, 2026 |
| Edition | 1st |
| Language | English |
| Print length | 210 pages |
| ISBN-10 | 1041359187 |
| ISBN-13 | 978-1041359180 |
| Item Weight | 14.5 ounces (411.08 grams) |
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A Visual Approach to Introductory Functional Analysis
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Features & Benefits
- Visual, geometric approach to functional analysis.
- Covers foundational topology to core structural theorems.
- Includes rigorous formalization of metric spaces and completeness.
- Progressively transitions to normed and Banach spaces.
- Features key theorems like Hahn-Banach and Open Mapping Theorem.
- Ideal as a concise textbook or advanced supplement.
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