Article View: sci.math.num-analysis
Article #451Power Method on a Generalized Eigenvalue System
From: Michael Zika
Date: Tue, 18 Aug 1992 17:39
Date: Tue, 18 Aug 1992 17:39
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1250 bytes
I'm trying to solve an eigenvalue system that can easily
be cast as a generalized eigenvalue system:
Ax = wBx (dimension 1332)
EISPACK successfully found the eigenvalue specturm, now I would
like to compare the EISPACK results to a power method. I would
like to avoid the numerical error introduced by inverting B and
applying it to the LHS.
Is there a power method for generalized systems? Or perhaps a
method of refining B-inverse to reduce numerical error? I've
check Golub & Van Loan and didn't get and helpful directions.
Any suggestions would be appreciated.
--
|
Michael Zika (zika@ecn.purdue.edu) | Hey don't ask me "why?",
Purdue University | I'm still working on "how?" !
School of Nuclear Engineering |
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Path: arc1-ca.pugleaf.net!sparky!uunet!haven.umd.edu!purdue!mentor.cc.purdue.edu!noose.ecn.purdue.edu!gn.ecn.purdue.edu!zika From: zika@gn.ecn.purdue.edu (Michael Zika) Newsgroups: sci.math.num-analysis Subject: Power Method on a Generalized Eigenvalue System Message-ID: <1992Aug18.173918.29872@gn.ecn.purdue.edu> Date: 18 Aug 92 17:39:18 GMT Organization: Purdue University Engineering Computer Network Lines: 23