List questions from bounded-variation

Published on 28 Jun 2013 - 15:22

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Two questions on Lebesgue Decomposition of an increasing function?

Published on 30 Jun 2013 - 14:01

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Upper Bound of Logarithm

Published on 01 Jul 2013 - 7:12

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About functions of bounded variation

Published on 05 Jul 2013 - 4:27

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if $f_n\to f$ uniformly in $[a,b]$ then $f\in BV$

Published on 05 Jul 2013 - 16:34

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Strict inequality in lower semicontinuity of BV functions

Published on 16 Jul 2013 - 15:12

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About Regulated and Bounded Variations in Banach Spaces

Published on 22 Jul 2013 - 15:54

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Does the squared root $\sqrt{|\cdot|}$ belong to $BV((-1,1))$?

Published on 25 Jul 2013 - 15:14

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Total Variation and indefinite integrals

Published on 27 Jul 2013 - 21:17

141

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Discontinuous local martingales with finite variations

Published on 09 Aug 2013 - 8:57

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How to show that every bounded variation function on $[a,b]$ is differentiable a.e?

Published on 28 Aug 2013 - 12:28

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About tight rational bounds

Published on 29 Aug 2013 - 3:49

100

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Coercive problems

Published on 29 Aug 2013 - 20:08

894

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Absolutely continuous functions and general absolute continuity

Published on 30 Aug 2013 - 12:58

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Examples of $f \in C^2[a,b]$ where the total variation of $f$ on $[a,x]$ is not in $C^2[a,b]$

Published on 31 Aug 2013 - 20:45

List Question

Integration with respect to a non-decreasing function on $\mathbb{R}$

Two questions on Lebesgue Decomposition of an increasing function?

Upper Bound of Logarithm

About functions of bounded variation

if $f_n\to f$ uniformly in $[a,b]$ then $f\in BV$

Strict inequality in lower semicontinuity of BV functions

About Regulated and Bounded Variations in Banach Spaces

Does the squared root $\sqrt{|\cdot|}$ belong to $BV((-1,1))$?

Total Variation and indefinite integrals

Discontinuous local martingales with finite variations

How to show that every bounded variation function on $[a,b]$ is differentiable a.e?

About tight rational bounds

Coercive problems

Absolutely continuous functions and general absolute continuity

Examples of $f \in C^2[a,b]$ where the total variation of $f$ on $[a,x]$ is not in $C^2[a,b]$

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