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PRODID:adamgibbons/ics
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UID:p3Q72_-Ht0j2RQXWlc4r5
SUMMARY:Reduction of Arithmetic Varieties
DTSTAMP:20260401T014400Z
DTSTART;VALUE=DATE:20241019
DTEND;VALUE=DATE:20241024
DESCRIPTION:Shimura varieties have first been studied systematically by Del
	igne in the 70s. They play a central role in the realization of Langlands 
	correspondences. In recent years\, Scholze has introduced moduli spaces of
	 shtukas also in the local number\ntheoretic case merging the geometric La
	nglands program and the classical Langlands program\, culminating in the (
	still conjectural) geometrization of the local Langlands program by Fargue
	s and Scholze. Together the reduction of Shimura varieties and moduli spac
	es of shtukas have contributed to spectacular developments in number theor
	y and arithmetic geometry in the last decades. This seminar gives an intro
	duction to the current theory of moduli spaces of shtukas\, the constructi
	on of local models in case of bad reduction\, and\ntheir study using strat
	ifications.\n\nDeadline for application: 15 July 2024
URL:https://www.mfo.de/occasion/2443b
LOCATION:Oberwolfach\, Germany
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