In this note, we establish when the bivariate discrete Schurconstant models possess the Sibuya-type aging property. It happens that the corresponding class is large, solving the counterpart of classical Sincov’s functional equation on the set of nonnegative integers.
Kolev, N., Mulinacci, S. (2022). Probability solutions of the Sincov’s functional equation on the set of nonnegative integers. REVISTA BRASILEIRA DE PROBABILIDADE E ESTATÍSTICA, 36(4 (December)), 685-691 [10.1214/22-BJPS548].
Probability solutions of the Sincov’s functional equation on the set of nonnegative integers
Mulinacci, Sabrina
2022
Abstract
In this note, we establish when the bivariate discrete Schurconstant models possess the Sibuya-type aging property. It happens that the corresponding class is large, solving the counterpart of classical Sincov’s functional equation on the set of nonnegative integers.File in questo prodotto:
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