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SUMMARY:A Concentration Inequality for Product Spaces - Konstantinos Tyros
  (Warwick)
DTSTART:20151126T143000Z
DTEND:20151126T153000Z
UID:TALK60784@talks.cam.ac.uk
CONTACT:Andrew Thomason
DESCRIPTION:Abstract: In this talk we will present a concentration inequal
 ity roughly stating the following. If a function f belongs to Lp (Ω\, F\
 , P )\, where p > 1 and (Ω\, F\, P ) is\nthe product space of sufficient
 ly many probability spaces (Ω1 \, F1 \, P1 )\, ...\, (Ωn \, Fn \, Pn )
 \, then there is a long enough interval I of [n] such that for almost all 
 x in i∈I Ωi the expected value of the section fx of f at x\, i.e. fx :
  i∈[n]\\I Ωi → R with fx (y) = f (x\, y) for all y in i∈[n]\\I Ω
 i \, is close to the expected value of f. \n\nThis is a joint work with P.
  Dodos and V. Kanellopoulos.\n
LOCATION:MR12
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