Re: Question about absorbing Markov chains ...
From: Robert Vienneau (rvien_at_see.sig.com)
Date: 06/30/04
- Next message: zhora: "re:Question about absorbing Markov chains ..."
- Previous message: Daniel W. Johnson: "Re: Rigorous proof of natural numbers' properties (by Edmund Landau)."
- Next in thread: Stephen J. Herschkorn: "Re: Question about absorbing Markov chains ..."
- Maybe reply: Stephen J. Herschkorn: "Re: Question about absorbing Markov chains ..."
- Maybe reply: Bill Taylor: "Re: Question about absorbing Markov chains ..."
- Messages sorted by: [ date ] [ thread ]
Date: Wed, 30 Jun 2004 12:19:59 -0400
In article <703e9975.0406292337.6b8d9845@posting.google.com>,
Fabian195@hotmail.com (Fabian) wrote:
> this might be a rather simple problem..I've come up with a Markov
> chain with one absorbing state and 9 transient ones. Starting from a
> given state, I want to calculate the probability that I reach a
> specific transient state N times before reaching the absorbing state.
> Does anyone know how to do this or can anyone point to a link that
> describes the needed method? I know how to calculate the expected
> amount of times spent in each state before absorption, but that won't
> help me much here.
Kyle Siegrist had an article on this problem in IEEE Transactions on
Software Engineering in the 1980s. See:
<http://portal.acm.org/citation.cfm?id=188730&dl=ACM&coll=portal>
Maybe one of the Markov Chain applets here would help you:
<http://www.martindalecenter.com/Calculators2A_2_AZ.html>
-- Try http://csf.colorado.edu/pkt/pktauthors/Vienneau.Robert/Bukharin.html To solve Linear Programs: .../LPSolver.html r c A game: .../Keynes.html v s a Whether strength of body or of mind, or wisdom, or i m p virtue, are found in proportion to the power or wealth e a e of a man is a question fit perhaps to be discussed by n e . slaves in the hearing of their masters, but highly @ r c m unbecoming to reasonable and free men in search of d o the truth. -- Rousseau
- Next message: zhora: "re:Question about absorbing Markov chains ..."
- Previous message: Daniel W. Johnson: "Re: Rigorous proof of natural numbers' properties (by Edmund Landau)."
- Next in thread: Stephen J. Herschkorn: "Re: Question about absorbing Markov chains ..."
- Maybe reply: Stephen J. Herschkorn: "Re: Question about absorbing Markov chains ..."
- Maybe reply: Bill Taylor: "Re: Question about absorbing Markov chains ..."
- Messages sorted by: [ date ] [ thread ]
Relevant Pages
|