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UID:o2cvcrVOa5QLd4eEnWCAZ
SUMMARY:Categorification in representation theory
DTSTAMP:20260401T014400Z
DTSTART;VALUE=DATE:20230205
DTEND;VALUE=DATE:20230216
DESCRIPTION: This conference focuses on categorification and its applicatio
	ns in representation theory. Categorification is something of an art\, whe
	re one mathematical object is replaced with another richer\, and often cat
	egorical\, one that often reveals deeper structual properties. Important e
	xamples of categorification in representation theory include the geometric
	 categorifications of Ginzburg\, Lusztig and Nakajima\, which realize quan
	tum groups and their representations in a geometric framework\, and Khovan
	ov's categorification of the Jones polynomial\, and Elias and Williamson's
	 proof of the Kazhdan-Lusztig positivity conjectures and Soergel's conject
	ures.\n\nThis conference brings some of the top experts in this field to d
	iscuss recent advances. The conference consists of:\n\n A workshop\, Febru
	ary 6-10\, with three lecture series on different aspects of categorificat
	ion\n\nThe main conference\, February 13-17. 
URL:https://www.maths.usyd.edu.au/u/catrep/#/
LOCATION:University of Sydney
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