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X-WR-CALNAME:Decomposition Bounds for Influence Diagrams
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UID:2021-02-08-junkyu-lee@cml.ics.uci.edu
DTSTAMP:20210208T000000Z
SEQUENCE:57690
DTSTART;TZID=America/Los_Angeles:20210208T130000
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SUMMARY:[CML Seminar] Junkyu Lee: Decomposition Bounds for Influence Diagra
 ms
LOCATION:Online (live stream)
DESCRIPTION:Junkyu Lee\, AI Planning Group\, IBM Research\n\nTitle: Decompo
 sition Bounds for Influence Diagrams\n\nAbstract: Influence diagrams (IDs)
  extend Bayesian networks with decision variables and utility functions to
  model the interaction between an agent and a system. The standard task is
  to compute the maximum expected utility (MEU) and optimal policies\, one 
 of the most challenging tasks in graphical models. Computing upper bounds 
 on the MEU is desirable because they can guide search or sampling-based me
 thods. In this talk\, I present bounding schemes for solving IDs: one exte
 nds variational decomposition bounds in marginal MAP\, and another is a ne
 w submodel tree decomposition method. Empirical results show these bounds 
 are orders of magnitude tighter than previous methods.\n\nhttps://cml.ics.
 uci.edu/seminars/2021-02-08-junkyu-lee
X-ALT-DESC;FMTTYPE=text/html:<html><body><b>Junkyu Lee</b>\, AI Planning Gr
 oup\, IBM Research<br><br><b>Title:</b> Decomposition Bounds for Influence
  Diagrams<br><br><b>Abstract:</b> Influence diagrams (IDs) extend Bayesian
  networks with decision variables and utility functions to model the inter
 action between an agent and a system. The standard task is to compute the 
 maximum expected utility (MEU) and optimal policies\, one of the most chal
 lenging tasks in graphical models. Computing upper bounds on the MEU is de
 sirable because they can guide search or sampling-based methods. In this t
 alk\, I present bounding schemes for solving IDs: one extends variational 
 decomposition bounds in marginal MAP\, and another is a new submodel tree 
 decomposition method. Empirical results show these bounds are orders of ma
 gnitude tighter than previous methods.<br><br><a href="https://cml.ics.uci
 .edu/seminars/2021-02-08-junkyu-lee">https://cml.ics.uci.edu/seminars/2021
 -02-08-junkyu-lee</a></body></html>
URL:https://cml.ics.uci.edu/seminars/2021-02-08-junkyu-lee
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