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• W2241364617 abstract "Peskun ordering is a partial ordering defined on the space of transition matrices of discrete time Markov chains. If the Markov chains are reversible with respect to a common stationary distribution �, Peskun ordering implies an ordering on the asymptotic variances of the resulting Markov chain Monte Carlo estimators of integrals with respect to �. Peskun ordering is also relevant in the framework of time-invariant estimating equations in that it provides a necessary condition for ordering the asymptotic variances of the resulting estimators. Tierney ordering extends Peskun ordering from finite to general state spaces. In this paper Peskun and Tierney orderings are extended from discrete time to continuous time Markov" @default.
• W2241364617 created "2016-06-24" @default.
• W2241364617 creator A5030873840 @default.
• W2241364617 creator A5061459766 @default.
• W2241364617 date "2008-01-01" @default.
• W2241364617 modified "2023-09-26" @default.
• W2241364617 title "AN EXTENSION OF PESKUN AND TIERNEY ORDERINGS TO CONTINUOUS TIME MARKOV CHAINS" @default.
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