STOCHASTIC PROPERTIES OF A SEQUENCE OF INTERFAILURE TIMES UNDER MINIMAL REPAIR AND UNDER REVIVAL

Author:

Balaban Harold S.,Singpurwalla Nozer D.

Publisher

Elsevier

Reference13 articles.

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2. Comments on “Models for reliability of repaired equipment.”;ASCHER;IEEE Trans. Reliability,1979

3. ASCHER, H. and FEINGOLD, H. (1969). “Bad as old” analysis of system failure. Ann. Assurance Sci., 8th R&M Conference. Gordon and Breech, New York, 49–62.

4. ASCHER, H. and FEINGOLD, H. (1978). Is there repair after failure? Ann. Reliability and Maintainability Symp., IEEE Cat. No. 77CH13087R, 190–197.

5. ASCHER, H. and FEINGOLD, H. (1979). The aircraft air conditioner date revisited. Proc. Ann. Reliability and Maintainability Symp., 153–159.

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1. On optimal allocation of redundancies in random weighted k$$ k $$‐out‐of‐n$$ n $$ systems;Applied Stochastic Models in Business and Industry;2024-05-29

2. Multivariate Imperfect Repair Models;Wiley StatsRef: Statistics Reference Online;2014-09-29

3. Reviews of Maintenance Literature and Models;Wiley Encyclopedia of Operations Research and Management Science;2011-02-15

4. Reliability Models and Data Analysis for Repairable Products;Product Reliability, Maintainability, and Supportability Handbook;2009-04-16

5. Some results on randomly stopped minimal repair processes;Communications in Statistics. Stochastic Models;1995-01

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