List questions from bounded-variation

Published on 14 Dec 2022 - 0:07

32

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Computing covariation of Brownian motion and bounded variation process

Published on 23 Feb 2026 - 22:21

54

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$BV_{\text{loc}}(U)$ functions

Published on 27 Mar 2026 - 6:06

42

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An absolutely continuous function has bounded variation

Published on 24 Feb 2026 - 16:42

90

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A characterization of functions of bounded variation

Published on 28 Dec 2022 - 17:50

166

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Let $f$ be of bounded variation. Then $f$ is continuous at $c$ IFF its variation $V$ is continuous at $c$

Published on 02 Jan 2023 - 10:07

62

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The $\lambda$-integrability of the derivative of a function of bounded variation

Published on 02 Jan 2023 - 11:37

35

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Function in $AC$ but not in $KC^1$

Published on 24 Feb 2026 - 16:35

151

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Is the difference of two functions of bounded variation also of bounded variation?

Published on 17 Jan 2023 - 17:32

87

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Right continuity and bounded variation.

Published on 26 Jan 2023 - 2:36

42

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The approximation of BV functions by bounded measurable functions with the BV norm

Published on 26 Jan 2023 - 14:42

44

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If $f:[0, t] \to \mathbb R$ is continuous and has bounded variation, then its quadratic variation is $0$

Published on 28 Jan 2023 - 22:06

51

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Is BV a Banach lattice with respect to a special cone?

Published on 28 Jan 2023 - 23:58

List Question

BV and continuity for $\alpha$ and $\beta$

Computing covariation of Brownian motion and bounded variation process

$BV_{\text{loc}}(U)$ functions

An absolutely continuous function has bounded variation

A characterization of functions of bounded variation

Let $f$ be of bounded variation. Then $f$ is continuous at $c$ IFF its variation $V$ is continuous at $c$

The $\lambda$-integrability of the derivative of a function of bounded variation

Function in $AC$ but not in $KC^1$

Is the difference of two functions of bounded variation also of bounded variation?

Right continuity and bounded variation.

The approximation of BV functions by bounded measurable functions with the BV norm

If $f:[0, t] \to \mathbb R$ is continuous and has bounded variation, then its quadratic variation is $0$

Is BV a Banach lattice with respect to a special cone?

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