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Prediction of the Geometric Renewal Process
Author(s) -
Vaidotas Kanišauskas,
Karolina Piaseckienė
Publication year - 2017
Publication title -
lithuanian journal of statistics
Language(s) - English
Resource type - Journals
ISSN - 2029-7262
DOI - 10.15388/ljs.2017.13673
Subject(s) - renewal theory , process (computing) , variance (accounting) , geometric distribution , mathematics , negative binomial distribution , binomial (polynomial) , computer science , calculus (dental) , algorithm , statistics , probability distribution , business , medicine , accounting , dentistry , poisson distribution , operating system
The first part of the paper presents major concepts and theoretical statements on prediction of processes. The second part presents the obtained results on the geometric renewal process by indicating its distribution which has a binomial distribution and is a process with independent and stationary increments. Further, having applied the theory introduced in the first part to the geometric renewal process, the sufficient and unbiased prediction with the minimum-variance has been found.

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