The probability (''persistence'') that a real stochastic variable retains its initial sign up to time $t$ is proven to be represented by the tau-function of a sixth Painlev\'e equation whose monodromy exponents are identical to those of Bonnet surfaces.



 



Joint work with Ivan Dornic, CEA Saclay.

2月3日
2:00pm - 3:00pm
地点
Room 4472 (Lifts 25/26)
讲者/表演者
Prof. Robert CONTE
Université Paris-Saclay
主办单位
Department of Mathematics
联系方法
付款详情
对象
Alumni, Faculty and staff, PG students, UG students
语言
英语
其他活动
11月6日
研讨会, 演讲, 讲座
IAS/ School of Science Joint Lecture - Drag on a Penetrable Disk in a Superfluid
Abstract The motion of a body through a superfluid can generate phenomena distinct from a normal viscous fluid. This includes the absence of drag below a critical body speed with the shedding o...
6月16日
研讨会, 演讲, 讲座
IAS / School of Science Joint Lecture - Shaping Tumor Cell Plasticity and Therapy Resistance in Glioblastoma
Abstract Tumor heterogeneity fueled by plasticity and genetic diversification of cancer cells is key to therapy failure of malignant glioma. The speaker's team implemented spatial and genetic p...