[1] R. Helmers, I. W. Mangku, On estimating the period of a cyclic Poisson process / Lecture Notes-Monograph Series Vol. 42, Mathematical statistics and applications: Festschrift for Constance van Eeden, 345-356, Institute of Mathematical Statistics, Beachwood, OH, 2003.
[2] M. Bebbington, R. Zitikis, A Robust Heuristic Estimator for the Period of a Poisson Intensity Function / Methodology And Computing In Applied Probability 6(4), 441-462, January 2004.
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[4] R. Helmers, I. W. Mangku, Statistical Estimation of Poisson Intensity Functions / Probability, Networks and Algorithms - R9913, December 31, 1999.
[5] R. Helmers, I. W. Mangku and R. Zitikis, Consistent estimation of the intensity function of a cyclic Poisson process / Journal of Multivariate Analysis, Vol. 84, #1, 19-39, Academic Press, 31 January 2003a.
[6] I.W. Mangku, Estimating the intensity of a cyclic Poisson process / Ph.D. Thesis, University of Amsterdam, 2001.
[7] D. Vere-Jones, On the Estimation of Frequency in Point-Process Data / J. of Appl. Probab. Vol. 19A, Essays in Statistical Science, 383-394, 1982.
[8] R. Helmers, I. W. Mangku, R. Zitikis, Statistical properties of a kernel type estimator of the intensity function of a cyclic Poisson process / J. Multivariate Anal, 2003b.
[9] R. Helmers, I. W. Mangku, Predicting a cyclic Poisson process / Online: 17 March 2012, The Institute of Statistical Mathematics, Tokyo, 2012

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