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UID:20251018T164748EDT-03755n8WIT@132.216.98.100
DTSTAMP:20251018T204748Z
DESCRIPTION:Title: Growth of mod-p homology in higher rank lattices\n\nAbst
 ract: \n\nIt is known since late 70s that in locally symmetric spaces of l
 arge injectivity radius\, the k-th real Betti number divided by the volume
  is approximately equal to the k-th L2-Betti number. Is there an analogue 
 of this fact for mod-p Betti numbers? This question is still very far from
  being solved\, except for certain special families of locally symmetric s
 paces. In this talk I want to advertise a relatively new approach to study
  the growth of mod-p Betti numbers based on a quantitative description of 
 minimal area representatives of mod-p homology classes.\n\nThis informatio
 n can also be found on the seminar website. We hope to see you all there.
 \n\nZoom ID: 989 1072 6246\n	Password: delta\n\nLink: https://mcgill.zoom.u
 s/j/98910726246?pwd=VHlzTzdTZGtqcHVuWGNKdys4d0FzQT09\n
DTSTART:20200916T190000Z
DTEND:20200916T200000Z
SUMMARY:Mikołaj Frączyk (University of Chicago)
URL:/mathstat/channels/event/mikolaj-fraczyk-universit
 y-chicago-324565
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