For the new Random Connection Model of simplicial complexes, a generalized Euler characteristic is shown to satisfy quantitative central limit theorems in high-intensity and large-window limits.
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Central limit theorems for the Euler characteristic in the Random Connection Model for higher-dimensional simplicial complexes
For the new Random Connection Model of simplicial complexes, a generalized Euler characteristic is shown to satisfy quantitative central limit theorems in high-intensity and large-window limits.