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20162024
most citedNearly Optimum Properties of Certain Multi-Decision Sequential Rules for General Non-i.i.d. Stochastic Models

1 citations · 1 across the 4 of their papers we have counts for

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math.ST20241 cited

Nearly Optimum Properties of Certain Multi-Decision Sequential Rules for General Non-i.i.d. Stochastic Models

Alexander G. Tartakovsky

Dedicated to the memory of Professor Tze Leung Lai, this paper introduces three multi-hypothesis sequential tests. These tests are derived from one-sided versions of the sequential…

math.ST2021

Minimax and pointwise sequential changepoint detection and identification for general stochastic models

Serguei Pergamenchtchikov, Alexander Tartakovsky, Valentin Spivak

This paper considers the problem of joint change detection and identification assuming multiple composite postchange hypotheses. We propose a multihypothesis changepoint detection-…

math.ST2021

Optimal Sequential Detection of Signals with Unknown Appearance and Disappearance Points in Time

Alexander G. Tartakovsky, Nikita R. Berenkov, Alexei E. Kolessa +1

The paper addresses a sequential changepoint detection problem, assuming that the duration of change may be finite and unknown. This problem is of importance for many applications,…

math.ST2021

An Asymptotic Theory of Joint Sequential Changepoint Detection and Identification for General Stochastic Models

Alexander G. Tartakovsky

The paper addresses a joint sequential changepoint detection and identification/isolation problem for a general stochastic model, assuming that the observed data may be dependent a…

math.ST2018

Asymptotic Optimality of Mixture Rules for Detecting Changes in General Stochastic Models

Alexander G. Tartakovsky

The paper addresses a sequential changepoint detection problem for a general stochastic model, assuming that the observed data may be non-i.i.d. (i.e., dependent and non-identicall…

math.ST2018

Asymptotically Optimal Quickest Change Detection In Multistream Data - Part 1: General Stochastic Models

Alexander Tartakovsky

Assume that there are multiple data streams (channels, sensors) and in each stream the process of interest produces generally dependent and non-identically distributed observations…