Ben Abbott bpabbott at mac.com writes:
Ben Abbott wrote:
A corrected and Matlab compatible version of residue.m has been checked into
the Octave cvs. It is planned to accompany the next release of Octave.
Version 2.9.15 (with new residue.m) is out, but not yet here.
By the end of
Ben Abbott bpabbott at mac.com writes:
Ben Abbott wrote:
A corrected and Matlab compatible version of residue.m has been
checked into
the Octave cvs. It is planned to accompany the next release of Octave.
Version 2.9.15 (with new residue.m) is out, but not yet here.
By
Jonathan Stickel jjstickel at vcn.com writes:
I just uploaded info files for octave-2.9.15 and octave-forge-20071014
to the package submission tracker:
http://sourceforge.net/tracker/?group_id=17203atid=414256
I had previously emailed the developers with these, but they must be
busy
Ben Abbott wrote:
Ben Abbott bpabbott at mac.com writes:
Ben Abbott wrote:
A corrected and Matlab compatible version of residue.m has been checked into
the Octave cvs. It is planned to accompany the next release of Octave.
Version 2.9.15 (with new residue.m) is out, but not yet
Ben Abbott wrote:
Alexander Hansen wrote:
On 9/24/07, Ben Abbott [EMAIL PROTECTED] wrote:
Jean-François Mertens-3 wrote:
Please redo ! Once is apparently not sufficient ..
Or at least check that your equality above is not right!
Correct coefficients with you sequence of
On 9/24/07, Ben Abbott [EMAIL PROTECTED] wrote:
Jean-François Mertens-3 wrote:
Please redo ! Once is apparently not sufficient ..
Or at least check that your equality above is not right!
Correct coefficients with you sequence of denominators
are -5i/54 , 5i/54 , 2/9 , 2/9 ... if I'm
Alexander Hansen wrote:
On 9/24/07, Ben Abbott [EMAIL PROTECTED] wrote:
Jean-François Mertens-3 wrote:
Please redo ! Once is apparently not sufficient ..
Or at least check that your equality above is not right!
Correct coefficients with you sequence of denominators
are -5i/54 ,
I have both PPC and Intel installations of Octave. They both give the wrong
answer to this short script.
num = [1 0 1];
den = [1 0 18 0 81];
[a,p,k,e] = residue(num,den)
I did the math ...
(x^2+1)/(x^4+18*x^2+81) = (2/9)/(x-3i) + (2/9)/(x+3i) + (1/54i)/(x-3i)^2 -
(1/54i)/(x+3i)^2
Thus,
On 23 Sep 2007, at 00:54, Ben Abbott wrote:
I have both PPC and Intel installations of Octave. They both give
the wrong
answer to this short script.
num = [1 0 1];
den = [1 0 18 0 81];
[a,p,k,e] = residue(num,den)
I did the math ...
(x^2+1)/(x^4+18*x^2+81) = (2/9)/(x-3i) +
Jean-François Mertens-3 wrote:
Please redo ! Once is apparently not sufficient ..
Or at least check that your equality above is not right!
Correct coefficients with you sequence of denominators
are -5i/54 , 5i/54 , 2/9 , 2/9 ... if I'm not mistaken.
Thanks for the correction.
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