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Integral, Probability, and Fractal Measures
 
 
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Integral, Probability, and Fractal Measures (Hardcover)

by Gerald A. Edgar (Author) "We will begin with a review of some measure theory, with an eye to the most common measures used in the study of fractals: the..." (more)
Key Phrases: metric outer measure, packing measure, divider dimension, Monotone Convergence Theorem, Strong Law of Large Numbers, Dominated Convergence Theorem (more...)
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Integral, Probability, and Fractal Measures Measure, Topology, and Fractal Geometry (Undergraduate Texts in Mathematics)
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Product Description
This book provides the mathematical background required for the study of fractal topics. It deals with integration in the modern sense and with mathematical probability. The emphasis is on the particular results that aid the discussion of fractals. The book follows on Edgar's Measure, Topology, and Fractal Geometry. With exercises throughout the text, it is ideal for beginning graduate students both in the classroom setting and for self-study.

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