ALTA ALTA Standard Folio Data GER-Exponential: Difference between revisions

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::<math>f(t,V,U)=\left( V{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right){{e}^{-tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}}}}</math>
<math>f(t,V,U)=\left( V{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right){{e}^{-tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}}}}</math>
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| align="center" valign="middle" | [http://reliawiki.com/index.php/Template:Generalized_eyring-exponential#Generalized_Eyring-Exponential Get More Details...]
| align="center" valign="middle" | [http://reliawiki.com/index.php/Template:Generalized_eyring-exponential#Generalized_Eyring-Exponential Generalized Eyring Exponential]
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| align="center" valign="middle" | [Link2 See Examples...]
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Revision as of 21:07, 24 January 2012

Reliability Web Notes

Standard Folio Data GER-Exponential
ALTA

By setting [math]\displaystyle{ m=L(V,U) }[/math] as given in Eqn. (Gen-Eyr), the exponential [math]\displaystyle{ pdf }[/math] becomes:


[math]\displaystyle{ f(t,V,U)=\left( V{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right){{e}^{-tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}}}} }[/math]

Generalized Eyring Exponential



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