ALTA ALTA Standard Folio Data IPL-Weibull: Difference between revisions

Revision as of 00:05, 14 January 2012

Reliability Web Notes
Standard Folio Data IPL-Weibull
ALTA
IPL-Weibull The IPL-Weibull model can be derived by setting [math]\displaystyle{ \eta =L(V) }[/math] , yielding the following IPL-Weibull [math]\displaystyle{ pdf\ \ : }[/math] [math]\displaystyle{ f(t,V)=\beta K{{V}^{n}}{{\left( K{{V}^{n}}t \right)}^{\beta -1}}{{e}^{-{{\left( K{{V}^{n}}t \right)}^{\beta }}}} }[/math] This is a three parameter model. Therefore it is more flexible but it also requires more laborious techniques for parameter estimation. The IPL-Weibull model yields the IPL-exponential model for [math]\displaystyle{ \beta =1. }[/math]
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+==IPL-Weibull==
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+The IPL-Weibull model can be derived by setting  <math>\eta =L(V)</math> , yielding the following IPL-Weibull  <math>pdf\ \ :</math>
+<br>
+::<math>f(t,V)=\beta K{{V}^{n}}{{\left( K{{V}^{n}}t \right)}^{\beta -1}}{{e}^{-{{\left( K{{V}^{n}}t \right)}^{\beta }}}}</math>
+<br>
+This is a three parameter model. Therefore it is more flexible but it also requires more laborious techniques for parameter estimation. The IPL-Weibull model yields the IPL-exponential model for  <math>\beta =1.</math>
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+| align="center" valign="middle" | [http://reliawiki.com/index.php/Template:Ipl_weibull#IPL-Weibull Get More Details...]
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-| align="center" valign="middle" | [Link1 Get More Details...]
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 | align="center" valign="middle" | [Link2 See Examples...]