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BEGIN:VEVENT
UID:3ea3e1605bd7366f7d80b65406283c0a
CATEGORIES:Discrete Math
CREATED:20250220T145151
SUMMARY:Huy Tuan Pham - Random Cayley graphs and Additive combinatorics from a combinatorial perspective 
LOCATION:Hill 705
DESCRIPTION:<p dir="ltr" style="line-height: 1.38; margin-top: 9pt; margin-bottom: 0pt;
 "><span style="font-size: 11pt; font-family: Lato; color: #000000; backgrou
 nd-color: transparent; font-weight: bold; font-style: normal; font-variant:
  normal; text-decoration: none; vertical-align: baseline; white-space: pre-
 wrap;">Speaker:</span><span style="font-size: 10pt; font-family: Lato; colo
 r: #000000; background-color: transparent; font-weight: bold; font-style: n
 ormal; font-variant: normal; text-decoration: none; vertical-align: baselin
 e; white-space: pre-wrap;"> </span><a href="https://huytuanpham.github.io/"
  style="text-decoration: none;"><span style="font-size: 11pt; font-family: 
 Lato; color: #cc0000; background-color: transparent; font-weight: 400; font
 -style: normal; font-variant: normal; text-decoration: underline; vertical-
 align: baseline; white-space: pre-wrap;">Huy Tuan Pham</span></a><span styl
 e="font-size: 11pt; font-family: Lato; color: #000000; background-color: tr
 ansparent; font-weight: 400; font-style: normal; font-variant: normal; text
 -decoration: none; vertical-align: baseline; white-space: pre-wrap;"> (IAS)
 </span></p><p dir="ltr" style="line-height: 1.38; margin-top: 9pt; margin-b
 ottom: 10pt;"><span style="font-size: 11pt; font-family: Lato; color: #0000
 00; background-color: transparent; font-weight: bold; font-style: normal; f
 ont-variant: normal; text-decoration: none; vertical-align: baseline; white
 -space: pre-wrap;">Title</span><span style="font-size: 11pt; font-family: L
 ato; color: #000000; background-color: transparent; font-weight: 400; font-
 style: normal; font-variant: normal; text-decoration: none; vertical-align:
  baseline; white-space: pre-wrap;">: &nbsp;Random Cayley graphs and Additiv
 e combinatorics from a combinatorial perspective&nbsp;</span></p><p dir="lt
 r" style="line-height: 1.38; margin-top: 9pt; margin-bottom: 0pt;"><span st
 yle="font-size: 11pt; font-family: Lato; color: #000000; background-color: 
 transparent; font-weight: bold; font-style: normal; font-variant: normal; t
 ext-decoration: none; vertical-align: baseline; white-space: pre-wrap;">Abs
 tract</span><span style="font-size: 11pt; font-family: Lato; color: #000000
 ; background-color: transparent; font-weight: 400; font-style: normal; font
 -variant: normal; text-decoration: none; vertical-align: baseline; white-sp
 ace: pre-wrap;">: Cayley graphs provide interesting bridges between graph t
 heory, additive combinatorics and group theory. Fixing an ambient finite gr
 oup, random Cayley graphs are constructed by choosing a generating set at r
 andom. These graphs reflect interesting symmetries and properties of the gr
 oup, at the cost of inducing complex dependencies. I will discuss several i
 nsights and stories that we have learned from the analysis of cliques and i
 ndependent sets in random Cayley graphs. </span></p>
DTSTAMP:20260830T110444
DTSTART;TZID=America/New_York:20250224T140000
DTEND;TZID=America/New_York:20250224T150000
SEQUENCE:0
TRANSP:OPAQUE
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