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G-Proc-2 Predictive Control Engineering Applications (RIT)
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The stochastic processes [HMP (Homogeneous Markov), NHMP (Non-Homogeneous Markov), SMP (Semi-Markov), RP (Renewal), A&RP (Age and Repair)] used for reliability analyses and prediction (to the author knowledge) are particular cases of the G-Process. We present the basics of RIT (Reliability Integral Theory) a theory able to deal with the G-processes. It can be applied to Reliability, Availability, Maintenance and Statistical applications (Control Charts and Time Between Events Control Charts); its power allows the readers to prove that the T Charts and the reliability computations for repairable systems (e.g. the Duane method), used in Minitab 21 are wrong: various cases are considered, from published papers. due to lack of knowledge of RIT); moreo-ver, with RIT anybody can prove that the T Charts and the reliability computa-tions for repairable systems (e.g. the Duane method), used in Minitab 21 are wrong. We introduce the Stochastic G-Processes, via the Integral Equations, which rule the relationships between the reliabilities Ri(t|s) related to the system states. We show the advantages of using RIT for Quality decisions (economics and business).
Title: G-Proc-2 Predictive Control Engineering Applications (RIT)
Description:
The stochastic processes [HMP (Homogeneous Markov), NHMP (Non-Homogeneous Markov), SMP (Semi-Markov), RP (Renewal), A&RP (Age and Repair)] used for reliability analyses and prediction (to the author knowledge) are particular cases of the G-Process.
We present the basics of RIT (Reliability Integral Theory) a theory able to deal with the G-processes.
It can be applied to Reliability, Availability, Maintenance and Statistical applications (Control Charts and Time Between Events Control Charts); its power allows the readers to prove that the T Charts and the reliability computations for repairable systems (e.
g.
the Duane method), used in Minitab 21 are wrong: various cases are considered, from published papers.
due to lack of knowledge of RIT); moreo-ver, with RIT anybody can prove that the T Charts and the reliability computa-tions for repairable systems (e.
g.
the Duane method), used in Minitab 21 are wrong.
We introduce the Stochastic G-Processes, via the Integral Equations, which rule the relationships between the reliabilities Ri(t|s) related to the system states.
We show the advantages of using RIT for Quality decisions (economics and business).
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