Generalized Eyring Example: Difference between revisions
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<noinclude>{{Banner_ALTA_Examples}} | <noinclude>{{Banner_ALTA_Examples}} | ||
</noinclude>The following data set represents failure times (in hours) obtained from an electronics epoxy packaging accelerated life test performed to understand the synergy between temperature and humidity and estimate the <math>B10</math> life at the use conditions of <math>T=350K</math> and <math>H=0.3</math>. The data set is modeled using the lognormal distribution and the generalized Eyring model. | </noinclude>The following data set represents failure times (in hours) obtained from an electronics epoxy packaging accelerated life test performed to understand the synergy between temperature and humidity and estimate the <math>B10</math> life at the use conditions of <math>T=350K</math> and <math>H=0.3</math>. The data set is modeled using the lognormal distribution and the generalized Eyring model. | ||
[[Image:406-1-2.png|center|650px|]] | |||
[[Image:406-1-2.png|center| | |||
<math></math> | <math></math> | ||
The probability plot at the use conditions is shown next. | The probability plot at the use conditions is shown next. | ||
[[Image:plotfolio426.png|center|550px|]] | [[Image:plotfolio426.png|center|550px|]] | ||
The <math>B10</math> information is estimated to be 1967.2 hours, as shown next. | The <math>B10</math> information is estimated to be 1967.2 hours, as shown next. | ||
[[Image:tempBX.png|center|550px|]] | [[Image:tempBX.png|center|550px|]] | ||
Revision as of 07:40, 7 August 2012
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The following data set represents failure times (in hours) obtained from an electronics epoxy packaging accelerated life test performed to understand the synergy between temperature and humidity and estimate the [math]\displaystyle{ B10 }[/math] life at the use conditions of [math]\displaystyle{ T=350K }[/math] and [math]\displaystyle{ H=0.3 }[/math]. The data set is modeled using the lognormal distribution and the generalized Eyring model.
[math]\displaystyle{ }[/math]
The probability plot at the use conditions is shown next.
The [math]\displaystyle{ B10 }[/math] information is estimated to be 1967.2 hours, as shown next.
