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| ===Generalized Eyring-Weibull===
| | #REDIRECT [[Eyring_Relationship#Generalized_Eyring-Weibull]] |
| <br>
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| By setting <math>\eta =L(V,U)</math> from Eqn. (Gen-Eyr), the generalized Eyring Weibull model is given by:
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| <br>
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| ::<math>\begin{align}
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| & f(t,V,U)= & \beta \left( V{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right){{\left( tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right)}^{\beta -1}} \\
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| & & .{{e}^{-{{\left( tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right)}^{\beta }}}}
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| \end{align}</math>
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| ====Generalized Eyring-Weibull Reliability Function====
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| The generalized Eyring Weibull reliability function is given by:
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| <br>
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| ::<math>R(T,V,U)={{e}^{-{{\left( tV{{e}^{-A-\tfrac{B}{V}-CU-D\tfrac{U}{V}}} \right)}^{\beta }}}}</math>
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| {{gen-eyring weib rf}}
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