Abstract

In this letter, we derive the cumulative density function of the nearest neighbor and contact distance distributions of the Matern cluster process (MCP) in $\mathbb {R}^{2}$ . These results will be useful in the performance analysis of many real-world wireless networks that exhibit inter-node attraction. Using these results, we concretely demonstrate that the contact distance of the MCP stochastically dominates its nearest-neighbor distance as well as the contact distance of the homogenous Poisson point process with the same density.

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