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HP 50g Romberg Integration
04-04-2014, 09:12 PM
Post: #15
RE: HP 50g Romberg Integration
(04-04-2014 08:23 PM)Thomas Klemm Wrote:  
(04-03-2014 09:51 PM)Gerson W. Barbosa Wrote:  The actual result is 0.577215664902 ( « 1. Psi NEG» ).
Did you try the substitution \(u=log(x)\) leading to \(\int_{0}^{\infty}-\frac{\log(u)}{e^u}du\)? Or have you started with this and tried to avoid the calculation of an improper integral?

Cheers
Thomas

Hi Thomas,

No, I just used the integral in the form it was presented by Valentin, at the end of an old thread I started:

http://www.hpmuseum.org/cgi-sys/cgiwrap/...ead=109056

There are a few mistakes in the post, hopefully mostly linguistic ones. I intended to revised it, but I haven't done it yet. Also, at least one link is not working anymore.

Cheers,

Gerson.
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Messages In This Thread
HP 50g Romberg Integration - peacecalc - 03-31-2014, 03:28 PM
RE: HP 50g Romberg Integration - peacecalc - 04-01-2014, 05:24 AM
RE: HP 50g Romberg Integration - Dieter - 04-02-2014, 01:05 PM
RE: HP 50g Romberg Integration - peacecalc - 04-02-2014, 05:21 PM
RE: HP 50g Romberg Integration - HP67 - 04-04-2014, 06:22 AM
RE: HP 50g Romberg Integration - C.Ret - 04-02-2014, 10:02 PM
RE: HP 50g Romberg Integration - Gerson W. Barbosa - 04-04-2014 09:12 PM
RE: HP 50g Romberg Integration - peacecalc - 04-03-2014, 07:11 PM
RE: HP 50g Romberg Integration - peacecalc - 04-04-2014, 06:25 PM



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