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DTSTAMP:20250802T220902Z
DESCRIPTION:TITLE\n\nPermutation statistics in enumerative algebra and beyo
 nd\n\nABSTRACT\n\nThe study of permutation statistics is a classical theme
  in algebraic and enumerative combinatorics. These combinatorial functions
  recently found several applications in asymptotic and enumerative algebra
 . In this lecture I will give an overview of applications of permutation s
 tatistics in this context. I will start by recalling some classical result
 s\, with pointers to recent applications in the world of zeta functions in
  algebra. I will then discuss a few extended examples of permutation stati
 stics in the context of Coxeter and Weyl groups\, and certain complex refl
 ection groups. These permutation statistics arose from or have application
 s to describing (numerators of) rational functions associated with various
  types of zeta functions\, as well as to the enumeration of matrices over 
 finite fieldsPermutation statistics in enumerative algebra and beyond\n\nP
 LACE\n	Hybride - UQAM Salle / Room PK-5115\, Pavillon Président-Kennedy\n	\n
 	Lien ZOOM Link\n
DTSTART:20250613T193000Z
DTEND:20250613T203000Z
SUMMARY:Angela Carnevale (University of Galway)
URL:/mathstat/channels/event/angela-carnevale-universi
 ty-galway-365654
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