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Nonmeasurable Sets and Functions (English, Alexander Kharazishvili)
Elsevier Science

Nonmeasurable Sets and Functions (English, Alexander Kharazishvili)

by Alexander Kharazishvili

Publisher: Elsevier Science

Language: English

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Specifications

PublisherElsevier Science
LanguageEnglish
ISBN-139780444516268
ISBN-100444516263
AuthorAlexander Kharazishvili

Product Description

About the Book

The book is devoted to various constructions of sets which are nonmeasurable with respect to invariant (more generally, quasi-invariant) measures. Our starting point is the classical Vitali theorem stating the existence of subsets of the real line which are not measurable in the Lebesgue sense. This theorem stimulated the development of the following interesting topics in mathematics:1. Paradoxical decompositions of sets in finite-dimensional Euc…

ISBN: 9780444516268

Book Insights

What You'll Learn

  • ·In-depth exploration of topics covered in Nonmeasurable Sets and Functions
  • ·Key concepts explained with clarity and practical examples
  • ·Insights valuable for anyone studying or working in Elsevier Science

Who Should Read This

Science students, researchers, and curious minds of all ages.

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Nonmeasurable Sets and Functions is available in English on GlowMirror.
Who is the author of Nonmeasurable Sets and Functions?
Nonmeasurable Sets and Functions is authored by Alexander Kharazishvili.
Who published Nonmeasurable Sets and Functions?
Nonmeasurable Sets and Functions is published by Elsevier Science.
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Page count information for Nonmeasurable Sets and Functions is available in the specifications section of this page.
How long does it take to read Nonmeasurable Sets and Functions?
At an average reading speed of 250 words per minute, reading Nonmeasurable Sets and Functions takes a few hours to a few days depending on reading pace.
What is Nonmeasurable Sets and Functions about?
About the Book The book is devoted to various constructions of sets which are nonmeasurable with respect to invariant (more generally, quasi-invariant) measures. Our starting point is the classical Vitali theorem stating the existence of subsets of the real line which are not measurable in the Leb...
Is Nonmeasurable Sets and Functions suitable for beginners?
Whether Nonmeasurable Sets and Functions is suitable for beginners depends on your background in Elsevier Science. Review the product description and specifications above for details on the target audience and difficulty level.
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