INFINITELY DIVISIBLE POINT PROCESSES IN RN.
HARVARD UNIV CAMBRIDGE MASS DEPT OF STATISTICS
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Recent work on infinitely divisible point processes on the line is generalized to Rn. Two special classes of infinitely divisible point processes, regular and singular processes, are singled out by dependency relations among disjoint sets of Rn. Every stationary infinitely divisible point process is the superposition of a regular and a singular process and all regular processes can be realized as Poisson cluster processes. Author
- Statistics and Probability