List questions from singular-measures

Published on 05 Nov 2014 - 23:10

138

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$\lambda$ charge, $\mu$ measure, $\lambda \bot \mu$ implies $\lambda^{+},\lambda^{-},|\lambda|\, \bot\, \mu$

Published on 30 Oct 2019 - 18:12

181

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Clarification on mutual singularity of probability measures

Published on 15 Jun 2020 - 0:13

1.1k

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Singular measure example?

Published on 28 Jul 2016 - 13:07

77

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Singular Measures on product $L^2$ Space

Published on 04 Nov 2016 - 0:31

133

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Measure theory (Singularity)

Published on 04 Dec 2016 - 21:48

4.2k

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Properties of mutual singular measures

Published on 29 Dec 2016 - 12:12

177

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Singular measures

Published on 06 Jan 2017 - 10:47

802

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Understanding Folland's definition of two complex measures being mutually singular

Published on 04 Feb 2017 - 19:38

131

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Cantor function behavior close to point $1$

Published on 14 Feb 2017 - 12:08

116

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definition of singular measure

Published on 05 Jan 2024 - 14:09

46

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Probability that two singular random variables are equal to each other

Published on 21 Mar 2024 - 7:45

199

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two mutually singular measures witch both support is whole $\mathbf{R}$

Published on 14 Jan 2015 - 22:10

102

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Decomposition of a measure

Published on 26 Apr 2015 - 23:45

352

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Under the Borel measure associated to the Cantor function each of the intervals remaining in the construction of the Cantor set has measure $2 ^{-n}$

Published on 29 Jul 2015 - 6:02

List Question

How to calculate expectation of Cantor distribution without using p = 0.5

$\lambda$ charge, $\mu$ measure, $\lambda \bot \mu$ implies $\lambda^{+},\lambda^{-},|\lambda|\, \bot\, \mu$

Clarification on mutual singularity of probability measures

Singular measure example?

Singular Measures on product $L^2$ Space

Measure theory (Singularity)

Properties of mutual singular measures

Singular measures

Understanding Folland's definition of two complex measures being mutually singular

Cantor function behavior close to point $1$

definition of singular measure

Probability that two singular random variables are equal to each other

two mutually singular measures witch both support is whole $\mathbf{R}$

Decomposition of a measure

Under the Borel measure associated to the Cantor function each of the intervals remaining in the construction of the Cantor set has measure $2 ^{-n}$

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