Suppose that a geometrically distributed number of observations are available from an absolutely continuous distribution function $F$, within this set of observations denote the random number of records by $M$. This is called geometric random record model. In this paper, characterizations of $F$ are provided in terms of the subsequences entropies of records conditional on events ${M geq n}$ or ${M = n}$ in a geometric random record model. Characterization results for symmetric distributions are also presented based on entropies of upper and lower records in a random record model.
Fashandi,M. , Khosravi,A. and Ahmadi,J. (2022). Characterizations Using Entropies of Records in a Geometric Random Record Model. Journal of the Iranian Statistical Society, 13(1), 31-42.
MLA
Fashandi,M. , , Khosravi,A. , and Ahmadi,J. . "Characterizations Using Entropies of Records in a Geometric Random Record Model", Journal of the Iranian Statistical Society, 13, 1, 2022, 31-42.
HARVARD
Fashandi M., Khosravi A., Ahmadi J. (2022). 'Characterizations Using Entropies of Records in a Geometric Random Record Model', Journal of the Iranian Statistical Society, 13(1), pp. 31-42.
CHICAGO
M. Fashandi, A. Khosravi and J. Ahmadi, "Characterizations Using Entropies of Records in a Geometric Random Record Model," Journal of the Iranian Statistical Society, 13 1 (2022): 31-42,
VANCOUVER
Fashandi M., Khosravi A., Ahmadi J. Characterizations Using Entropies of Records in a Geometric Random Record Model. JIRSS, 2022; 13(1): 31-42.
Journal of the Iranian Statistical Society