Mohan, N. R. and Ravi, S.
(1994)
*On the limit distribution of maxima of random number of bivariate random vectors.*
Math. Balkanica (N.S.), 8 (2-3).
pp. 239-250.

## Abstract

Reciew : The authors present a method of how a maximum with random indices of a bivariate random vector converges in distribution at all continuity points to a class of extreme value bivariate distributions as shown by E. I. Pancheva [in Stability problems for stochastic models (Uzhgorod, 1984), 284–309, Lecture Notes in Math., 1155, Springer, Berlin, 1985; MR0825331 (87f:60033)]. It is required that their random indices must satisfy the condition (N(1)n/n,N(2)n/n)→p(N(1)n,N(2)n), which is of the standard form. The normalization considered here is more general than the one seen frequently in the literature.

Item Type: | Article |
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Subjects: | Physical Sciences > Statistics |

Divisions: | PG Campuses > Manasagangotri, Mysore > Statistics |

Depositing User: | Kodandarama |

Date Deposited: | 27 May 2013 03:56 |

Last Modified: | 27 May 2013 03:56 |

URI: | http://eprints.uni-mysore.ac.in/id/eprint/10691 |

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