A general class of shock models with dependent inter-arrival times
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Publication:6064245
DOI10.1007/s11749-023-00867-wzbMath1528.60088OpenAlexW4378709699MaRDI QIDQ6064245
Dheeraj Goyal, Maxim Finkelstein, Nil Kamal Hazra
Publication date: 12 December 2023
Published in: Test (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11749-023-00867-w
Applications of renewal theory (reliability, demand theory, etc.) (60K10) Point processes (e.g., Poisson, Cox, Hawkes processes) (60G55)
Cites Work
- Unnamed Item
- Unnamed Item
- New shock models based on the generalized Polya process
- Generalized \(\delta\)-shock model via runs
- The structure distribution in a mixed Poisson process
- Asymptotic results for a run and cumulative mixed shock model
- The distributions of sum, minima and maxima of generalized geometric random variables
- Point processes for reliability analysis. Shocks and repairable systems
- \(\delta\)-shock model based on Polya process and its optimal replacement policy
- Reliability evaluation of a system under a mixed shock model
- Nonstationary shock models
- A generalized class of correlated run shock models
- On some properties of \(\alpha\)-mixtures
- On the time-dependent delta-shock model governed by the generalized Pólya process
- Shock models and wear processes
- Realistic variation of shock models
- Life behavior of \(\delta\) -shock model
- On the general \(\delta \)-shock model
- Shocks, runs and random sums
- General shock models associated with correlated renewal sequences
- Distribution properties of the system failure time in a general shock model
- Cumulative shock models
- Asymptotic and monotonicity properties of some repairable systems
- A shock model with two-type failures and optimal replacement policy
- On history-dependent mixed shock models
- Poisson generalized gamma process and its properties
- Generalized extreme shock models and their applications
- A generalized gamma distribution and its application in reliabilty
- On a Terminating Shock Process with Independent Wear Increments
- Extreme shock models
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