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UID:20251110T105131EST-5995eils8W@132.216.98.100
DTSTAMP:20251110T155131Z
DESCRIPTION:Title: The Wiles-Lenstra-Diamond numerical criterion in higher 
 codimensions.\n\nAbstract: I will report on recent joint work with Srikant
 h Iyengar and Jeff Manning. We give a development of numerical criterion t
 hat was used by Wiles as an essential ingredient in his approach to modula
 rity of elliptic curves over $Q$. The patching method introduced by Wiles 
 and Taylor has been developed considerably while the numerical criterion h
 as lagged behind. We prove new commutative algebra results that lead to a 
 generalisation of the Wiles-Lenstra-Diamond numerical criterion in situati
 ons of positive defect (as arise when proving modularity of elliptic curve
 s over number fields with a complex place). A key step in our work is the 
 definition of congruence modules in higher codimensions which should be re
 levant to studying eigenvarieties at classical points.\n\n \n\nON-SITE : 
 \n\nPavillon André Aisenstadt\n	Salle/ Room 5340\n\n2920\, chemin de la tou
 r\, Montréal (Québec)\n\n \n\nZoom:\n\nJoin Zoom Meeting\n\nhttps://us06we
 b.zoom.us/j/84226701306?pwd=UEZ5NVpZaUlldW5qNU8vZzIvbEJXQT09\n\nMeeting ID
 : 842 2670 1306\n\nPasscode: 692788\n\nhttps://montrealnumbertheory.org/se
 minars\n
DTSTART:20220915T143000Z
DTEND:20220915T160000Z
SUMMARY:Chandrashekhar Khare\, UCLA
URL:/mathstat/channels/event/chandrashekhar-khare-ucla
 -341772
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