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Periodicity of Matrix Powers in Max Algebra
Speaker: Dr. S. Sergeev Abstract: It is well known that the sequence of max-algebraic powers of irreducible nonnegative matrices is ultimately periodic. We express this periodicity in terms of CSR-representations and giv...
About This Episode
Periodicity of Matrix Powers in Max Algebra is an episode from Hamilton Institute Seminars (iPod / small) by Hamilton Institute. Speaker: Dr. S. Sergeev Abstract: It is well known that the sequence of max-algebraic powers of irreducible non...
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Episode Details
Published Aug 6, 2013, 55:20 long, audio available.
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What is Periodicity of Matrix Powers in Max Algebra about?
Speaker: Dr. S. Sergeev Abstract: It is well known that the sequence of max-algebraic powers of irreducible nonnegative matrices is ultimately periodic. We express this periodicity in terms of CSR-representations and give new bounds on the transient time after which the max-algebraic powers become periodic.
Where can I listen to Periodicity of Matrix Powers in Max Algebra?
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Which podcast is Periodicity of Matrix Powers in Max Algebra from?
Periodicity of Matrix Powers in Max Algebra is an episode from Hamilton Institute Seminars (iPod / small) by Hamilton Institute.
How long is this episode?
This episode is 55:20 long.
When was this episode published?
This episode was published on Aug 6, 2013.
Can I save Periodicity of Matrix Powers in Max Algebra for later?
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Are there related episodes from Hamilton Institute Seminars (iPod / small)?
Yes. This page shows related episodes from Hamilton Institute Seminars (iPod / small) when more episodes are available from the podcast feed.
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Where can I listen to Periodicity of Matrix Powers in Max Algebra?
You can listen to Periodicity of Matrix Powers in Max Algebra on this page when the episode audio is available from the podcast feed.
Which podcast is this episode from?
Periodicity of Matrix Powers in Max Algebra is from Hamilton Institute Seminars (iPod / small) by Hamilton Institute.
What are the episode details?
Published Aug 6, 2013 and 55:20 long