Log Normal Distribution Fitting
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[EDIT: 20110826 15:26 CDT - merge duplicate - WDR]
Can someone please help me write an equation to fit a log normal distribution curve? I'm really bad at writing "anything" in matlab and ezyfit gives me several errors when I try. Please help if you can and thank you.
[Information from duplicate]
I'm using Matlab v.7.5.x and this version lacks many of the new and easier commands and functions for data fitting. I'm using ezyfit to make up for the lack of data fitting but ezyfit lacks the log-normal distribution fitting, if anyone can help me by posting up the equation of the log-normal fit it would be very helpful and greatly appreciated. Thank you.
Respuestas (5)
Rick Rosson
el 31 de Ag. de 2011
1 voto
You can find closed-form equations for the PDF and CDF on Wikipedia, and then use one or the other to estimate a curve that "fits" your data as closely as you can. You could then define an error statistic (perhaps sum of the squared deviation) that measures how "close" your estimate fits the data, and then try to minimize the error statistic through trial-and-error.
Obviously, this approach is not ideal, but without the Statistics Toolbox or Curve Fitting Toolbox, I am not sure what else to suggest.
Please note that base MATLAB provides all of the mathematical functions you will need for both the PDF and the CDF. These include:
- the error function - erf
- the exponential - exp
- and the natural logarithm - log
HTH.
Rick
Rick Rosson
el 25 de Ag. de 2011
Do you have access to the Statistics Toolbox? If so, please try the lognfit function. For more information (including a simple example):
>> doc lognfit
HTH.
Rick
Daniel Chang
el 26 de Ag. de 2011
0 votos
bym
el 26 de Ag. de 2011
0 votos
you can try this from the FEX:
1 comentario
Daniel Chang
el 31 de Ag. de 2011
Euan
el 7 de Dic. de 2012
0 votos
For a set of data x, the two maximum likelihood parameters for a log-normal distribution are mean(log(x))and std(log(x)). The resulting density function is: f(x) = 1/sqrt(2 pi) 1/(s x) exp(-(1/2s^2)(loge(x)-m)^2 ). See MatLab lognpdf and logncdf (but these may be in the stats toolbox).
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