A novel framework for the local modelling of spatial point processes is proposed by extending segmented regression models to spatial contexts. The approach consists of a two-step procedure: first, a spatial segmentation algorithm identifies a spatial tessellation using geographically weighted regression estimates; then, a log-linear Poisson model is fitted within the identified non-overlapping regions. This methodology can serve for spatial breakpoint detection or as a local spatial modeling tool. The method is illustrated by a case study on seismicity.

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Tessellated Spatial Poisson Point Process Models

  • Nicoletta D’Angelo

摘要

A novel framework for the local modelling of spatial point processes is proposed by extending segmented regression models to spatial contexts. The approach consists of a two-step procedure: first, a spatial segmentation algorithm identifies a spatial tessellation using geographically weighted regression estimates; then, a log-linear Poisson model is fitted within the identified non-overlapping regions. This methodology can serve for spatial breakpoint detection or as a local spatial modeling tool. The method is illustrated by a case study on seismicity.