Renewal reward processes with fuzzy rewards and their applications to \(T\)-age replacement policies

DOI10.1016/S0377-2217(98)00247-1zbMath0937.90019MaRDI QIDQ1806947

Hsien-Chung Wu, Elmira Popova

Publication date: 8 November 1999

Published in: European Journal of Operational Research (Search for Journal in Brave)

zbMATH Keywords

fuzzy setsnonlinear programmingreplacementrenewal reward processes

Mathematics Subject Classification ID

Nonlinear programming (90C30) Reliability, availability, maintenance, inspection in operations research (90B25) Fuzzy and other nonstochastic uncertainty mathematical programming (90C70)

Related Items (21)

First hitting time for renewal process with uncertain interarrival times and random rewards ⋮ Fuzzy random renewal reward process and its applications ⋮ Renewal process with \(T\)-related fuzzy inter-arrival times and fuzzy rewards ⋮ RENEWAL PROCESS FOR FUZZY VARIABLES ⋮ Some properties of fuzzy alternating renewal processes ⋮ Uncertain renewal process with general rewards ⋮ RENEWAL PROCESS WITH FUZZY INTERARRIVAL TIMES AND REWARDS ⋮ Fuzzy random renewal process and renewal reward process ⋮ On fuzzy renewal processes for fuzzy random variables and extended theorems ⋮ Fuzzy random renewal process with queueing applications ⋮ Blackwell's theorem for \(T\)-related fuzzy variables ⋮ Poisson process with fuzzy rates ⋮ Uniform convergence of fuzzy random renewal process ⋮ Blackwell's theorem for fuzzy variables ⋮ Renewal reward process for \(T\)-related fuzzy random variables on \((\mathbb R^p,\mathbb R^q)\) ⋮ Blackwell type theorem for general T-related and identically distributed fuzzy variables ⋮ Random fuzzy alternating renewal processes ⋮ Risk model with fuzzy random individual claim amount ⋮ Random fuzzy delayed renewal processes ⋮ First hitting time of uncertain random renewal reward process and its application in insurance risk process ⋮ Random fuzzy renewal process

Cites Work

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• Fuzzy random variables - I. Definitions and theorems
• The concept of a linguistic variable and its application to approximate reasoning. I
• Markov-type fuzzy decision processes with a discounted reward on a closed interval
• Integrals of set-valued functions
• Fuzzy algorithms for planning the maintenance of large systems with insufficient resources
• Fuzzy sets
• Fuzzy random variables

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