Some Questions of Measure Theory

V. V. Volchkov
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V. V. Volchkov: Donetsk National University, Department of Mathematics

Chapter Chapter 7 in Integral Geometry and Convolution Equations, 2003, pp 416-419 from Springer

Abstract: Abstract Let X be a non-empty set and let $$ \mathfrak{S} $$ be a some sigma algebra of subsets in X. Let μbea measure on $$ \mathfrak{S} $$ . We denote by μ(A) the value of measure μ on the set A ∈ $$ \mathfrak{S} $$ . The collection (X, $$ \mathfrak{S} $$ , μ) is called a measure space.

Keywords: Banach Space; Lebesgue Measure; Measure Space; Measure Theory; Integral Geometry (search for similar items in EconPapers)
Date: 2003
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DOI: 10.1007/978-94-010-0023-9_33

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