Thinning-Stable Point Processes as a Model for Spatial Burstiness
Sergei Zuyev

TL;DR
This paper introduces thinning-stable point processes as a new model for capturing the spatial burstiness of data traffic in telecommunications, offering advantages over traditional Poisson models.
Contribution
It presents the properties, inference methods, and applications of thinning-stable point processes for modeling bursty spatial data in telecommunications.
Findings
Thinning-stable processes better capture burstiness than Poisson models.
Demonstrated improved modeling accuracy in telecommunications data.
Provided inference techniques for practical application.
Abstract
In modern telecommunications, spatial burstiness of data traffic poses challenges to traditional Poisson-based models. This paper describes application of thinning-stable point processes, which provide a more appropriate framework for modeling bursty spatial data. We discuss their properties, representation, inference methods, and applications, demonstrating the advantages over classical approaches.
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Taxonomy
TopicsDiffusion and Search Dynamics · Point processes and geometric inequalities
