Variation and oscillation inequalities for convolution products
Karin Reinhold, Anna Savvopoulou
TL;DR
This paper proves variation and oscillation inequalities for convolution products of probability measures on the integers, advancing the understanding of their behavior in harmonic analysis.
Contribution
It introduces new inequalities for convolution products on Z, providing tools for analyzing their variation and oscillation properties.
Findings
Established variation inequalities for convolution measures
Proved oscillation inequalities for convolution measures
Enhanced understanding of convolution behavior on Z
Abstract
We establish variation and oscillation inequalities for convolution products of probability measures on Z.
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Taxonomy
TopicsNonlinear Differential Equations Analysis · Stability and Controllability of Differential Equations · Advanced Mathematical Modeling in Engineering