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UID:20260912T131949EDT-2356bPjlMv@132.216.98.100
DTSTAMP:20260912T171949Z
DESCRIPTION:\n	\n		\n			\n				TITLE / TITRE\n\n				Semiclassical Analysis and Noncommutat
 ive Geometry\n\n				Semiclassical analysis and noncommutative geometry are dis
 tinct fields within the wider area of quantum theory. Bridges between them
  have been emerging recently. This lays down on operator ideal techniques 
 that are used in both fields. In this talk we shall present semiclassical 
 Weyl’s laws for Schrödinger operators on noncommutative manifolds (i.e.\, 
 spectral triples). This shows that well known semiclassical Weyl’s laws in
  the commutative setting ultimately holds in a purely noncommutative setti
 ng. This extends and simplifies previous work of McDonald-Sukochev-Zanin. 
 There are numerous examples (including sub-Riemannian geometry\, open mani
 folds with conformally cusp metrics\, noncommutative tori). The approach r
 elies on spectral asymptotics for some weak Schatten class operators. The 
 talk should be accessible to a wide audience.\n\n				Join Zoom Meeting\n\n				http
 s://us06web.zoom.us/j/83180453914?pwd=RQnoWH7aQqXAxldXZsqdafFCmh7dBC.1\n\n
 				Meeting ID: 831 8045 3914\n\n				Passcode: 719821\n\n				 \n\n				 \n			\n		\n	\n\n
DTSTART:20240119T190000Z
DTEND:20240119T200000Z
SUMMARY:Raphaël Ponge (Sichuan University)
URL:https://www.mcgill.ca/mathstat/channels/event/raphael-ponge-sichuan-uni
 versity-354482
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