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Introduction to the Analysis of Metric Spaces (Australian Mathematical Society Lecture Series) [Paperback]

John R. Giles (Author)

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Book Description

September 25, 1987 0521359287 978-0521359283
Assuming a basic knowledge of real analysis and linear algebra, the student is given some familiarity with the axiomatic method in analysis and is shown the power of this method in exploiting the fundamental analysis structures underlying a variety of applications. Although the text is titled metric spaces, normed linear spaces are introduced immediately because this added structure is present in many examples and its recognition brings an interesting link with linear algebra; finite dimensional spaces are discussed earlier. It is intended that metric spaces be studied in some detail before general topology is begun. This follows the teaching principle of proceeding from the concrete to the more abstract. Graded exercises are provided at the end of each section and in each set the earlier exercises are designed to assist in the detection of the abstract structural properties in concrete examples while the latter are more conceptually sophisticated.

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Book Description

Although the text is titled metric spaces, normed linear spaces are introduced immediately because this added structure is present in many examples and its recognition develops an interesting link with linear algebra.

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Inside This Book (learn more)
First Sentence:
After some experience with real and complex analysis it becomes apparent that the development of the theory depends to a great extent simply on the notion of distance between the numbers. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
following real functions, dimensional normed linear space, normed linear subspace, linear space operations, cover compactness, discrete metric space, same scalar field, normed linear spaces, characterisation theorem, nonmed linear space, single point set, metric subspace, pointwise convergent, pointwise definition, ternary representation, total boundedness, usual norm, compact metric space, isometric isomorphism, finite subcover, global continuity, local compactness, cluster point, sequential compactness, norm property
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Weierstrass Approximation Theorem, Stone-Weierstrass Theorem, Peano's Theorem, Heine's Theorem, Picard's Theorem, Riesz Theorem, Dini's Theorem
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