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Topological Vector Spaces
About this book
In recent years, sensor research has undergone a quiet revolution that will have a significant impact on a broad range of applications in areas such as health care, the environment, energy, food safety, national security, and manufacturing. Sensors for Chemical and Biological Applications discusses in detail the potential of chemical and biological sensors and examines how they are meeting the challenges of chem-bio terrorism by monitoring through enhanced specificity, fast response times, and the ability to determine multiple hazardous substances.
Exploring the nanotechnology approach, and carrying this theme throughout the book, the chapters cover the sensing principles for, chemical, electrical, chromatographic, magnetic, biological, fluidic, optical, and ultrasonic and mass sensing systems. They address issues associated with cost, synthesis, and testing of new low cost materials with high sensitivity, selectivity, robustness, and speed for defined sensor applications. The book extensively discusses the detailed analysis of future impact of chemical and biological sensors in day-to-day life.
Successful development of improved chemical sensor and biosensor systems and manufacturing procedures will not only increase the breadth and depth of the sensor industry, but will spill over into the design and manufacture of other types of sensors and devices that use nanofabrication and microfabrication techniques. This reference not only supplies versatile, hands-on tools useful in a broad array of disciplines, but also lays the interdisciplinary groundwork required for the achievement of sentient processing.
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Information
Table of contents
- Cover
- Half Title
- Pure And Applied Mathematics
- Monographs And Textbooks In Pure And Applied Mathematics
- Title Page
- Copyright Page
- Table of Contents
- Preface to This Edition
- Preface to First Edition
- Chapter 1: Background
- Chapter 2: Commutative Topological Groups
- Chapter 3: Completeness
- Chapter 4: Topological Vector Spaces
- Chapter 5: Locally Convex Spaces and Seminorms
- Chapter 6: Bounded Sets
- Chapter 7: Hahn-Banach Theorems
- Chapter 8: Duality
- Chapter 9: Krein-Milman and Banach-Stone
- Chapter 10: Vector-Valued Hahn-Banach Theorems
- Chapter 11: Barreled Spaces
- Chapter 12: Inductive Limits
- Chapter 13: Bornological Spaces
- Chapter 14: Closed Graph Theorems
- Chapter 15: Reflexivity
- Chapter 16: Norm Convexities and Approximation
- Bibliography
- Index