ALTA ALTA Standard Folio Data IPL-Lognormal: Difference between revisions
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The IPL-lognormal model pdf can be obtained first by setting = L(V) in Eqn. ( 30). Therefore: | The IPL-lognormal model pdf can be obtained first by setting = L(V) in Eqn. ( 30). Therefore: | ||
<math> \breve{T}=L(V)=\frac{1}{K*V^n}</math> | <math> \breve{T}=L(V)=\frac{1}{K*V^n}</math> | ||
or: | or: | ||
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<math>\overline{T}'=-ln(K)-n ln(V) </math>(8) | <math>\overline{T}'=-ln(K)-n ln(V) </math>(8) | ||
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| align="center" valign="middle" | [http://reliawiki.com/index.php?title=Template:Ipl_lognormal&action=edit§ion=T-1 IPL-Lognormal] | | align="center" valign="middle" | [http://reliawiki.com/index.php?title=Template:Ipl_lognormal&action=edit§ion=T-1 IPL-Lognormal] | ||
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Revision as of 21:56, 10 February 2012
 |
| Standard Folio Data IPL-Lognormal |
| ALTA |
|
The IPL-lognormal model pdf can be obtained first by setting = L(V) in Eqn. ( 30). Therefore: [math]\displaystyle{ \breve{T}=L(V)=\frac{1}{K*V^n} }[/math] or: [math]\displaystyle{ e^{\overline{T'}}=\frac{1}{K*V^n} }[/math] Thus: [math]\displaystyle{ \overline{T}'=-ln(K)-n ln(V) }[/math](8) |
| IPL-Lognormal |