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BEGIN:VEVENT
UID:af993f093ccf8655641c3e891a3eccd1
CATEGORIES:Discrete Math
CREATED:20220921T131103
SUMMARY:The Random Turán Problem for Bipartite Graphs 
LOCATION:Hill Center Room 705
DESCRIPTION:Abstract: Let G_{n,p} denote the random n-vertex graph obtained by includin
 g each edge independently and with probability p.  Given a graph F, let ex(
 G_{n,p},F) denote the size of a largest F-free subgraph of G_{n,p}.  When F
  is non-bipartite, the asymptotic behavior of ex(G_{n,p},F) was determined 
 in breakthrough work independently by Conlon-Gowers and by Schacht.  Much l
 ess is known when F is bipartite.  In this talk we will survey the known bo
 unds on ex(G_{n,p},F) when F is bipartite, as well as the general technique
 s used for these problems.  We will also discuss the random Turán problem f
 or r-partite r-uniform hypergraphs as time permits.\n
X-ALT-DESC;FMTTYPE=text/html:<p><strong>Abstract</strong>: Let G_{n,p} denote the random n-vertex graph 
 obtained by including each edge independently and with probability p.&nbsp;
  Given a graph F, let ex(G_{n,p},F) denote the size of a largest F-free sub
 graph of G_{n,p}.&nbsp; When F is non-bipartite, the asymptotic behavior of
  ex(G_{n,p},F) was determined in breakthrough work independently by Conlon-
 Gowers and by Schacht.&nbsp; Much less is known when F is bipartite.&nbsp; 
 In this talk we will survey the known bounds on ex(G_{n,p},F) when F is bip
 artite, as well as the general techniques used for these problems.&nbsp; We
  will also discuss the random Turán problem for r-partite r-uniform hypergr
 aphs as time permits.</p>
CONTACT:Sam Spiro - Rutgers University
DTSTAMP:20260828T152146
DTSTART;TZID=America/New_York:20220926T140000
DTEND;TZID=America/New_York:20220926T150000
SEQUENCE:0
TRANSP:OPAQUE
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