Some properties of even moments of uniform random walks
Kevin G. Hare, Ghislain McKay
TL;DR
This paper investigates the properties of even moments of densities of uniform random walks in higher dimensions, extending previous results on their modularity and providing new insights into their mathematical structure.
Contribution
It introduces new properties of even moments of uniform random walk densities and extends existing results on their modularity in higher dimensions.
Findings
Extended the understanding of the modularity of even moments.
Identified new properties of the densities of uniform random walks.
Provided mathematical insights into higher-dimensional cases.
Abstract
We build upon previous work on the densities of uniform random walks in higher dimensions, exploring some properties of the even moments of these densities and extending a result about their modularity.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Analytic Number Theory Research · Limits and Structures in Graph Theory