Variational measures related to local systems and the Ward property of $\mathcal {P}$-adic path bases

Donatella Bongiorno; Luisa Di Piazza; Valentin A. Skvortsov

Displaying similar documents to “Variational measures related to local systems and the Ward property of $𝒫$ -adic path bases”

The AP-Denjoy and AP-Henstock integrals revisited

Valentin A. Skvortsov, Piotr Sworowski (2012)

Czechoslovak Mathematical Journal

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The note is related to a recently published paper J. M. Park, J. J. Oh, C.-G. Park, D. H. Lee: The AP-Denjoy and AP-Henstock integrals. Czech. Math. J. 57 (2007), 689–696, which concerns a descriptive characterization of the approximate Kurzweil-Henstock integral. We bring to attention known results which are stronger than those contained in the aforementioned work. We show that some of them can be formulated in terms of a derivation basis defined by a local system of which the approximate...

On the Ward Theorem for $𝒫$ -adic-path bases associated with a bounded sequence

F. Tulone (2004)

Mathematica Bohemica

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In this paper we prove that each differentiation basis associated with a $𝒫$ -adic path system defined by a bounded sequence satisfies the Ward Theorem.

Henstock-Kurzweil type integrals in $p$ -adic harmonic analysis.

Skvortsov, Valentin (2004)

Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]

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Displaying similar documents to “Variational measures related to local systems and the Ward property of 𝒫 -adic path bases”

The AP-Denjoy and AP-Henstock integrals revisited

On the Ward Theorem for 𝒫 -adic-path bases associated with a bounded sequence

Henstock-Kurzweil type integrals in p -adic harmonic analysis.

Displaying similar documents to “Variational measures related to local systems and the Ward property of $𝒫$ -adic path bases”

On the Ward Theorem for $𝒫$ -adic-path bases associated with a bounded sequence

Henstock-Kurzweil type integrals in $p$ -adic harmonic analysis.