For the full class schedule, descriptions, and to register, please visit the UConn Recreation website (https://recreation.uconn.edu/group-fitness-schedule/).

Students who may benefit from attending a Let's Talk: Mental Health Office Hours session include:Students who want help connecting to resources but are unsure where to begin Students who are looking for advice on a non-clinical issue Students who are unsure about therapy and are curious about what it is like to talk to a therapist Students who may have concerns about the mental health of a friend and seek advice on how to support their friend If a student is not an imminent risk, and is refusing your support in contacting our office, you may also consider contacting the UConn Student CARE Team (https://studentcareteam.uconn.edu/). This session is held by Fumi Sowah, LCSW (https://studenthealth.uconn.edu/person/olufumilayo-sowah/)

Title: Maximal curvature growth and temporal analyticity for complete 2-D Ricci flows. Abstract: A consequence of the work of Topping and Giesen-Topping is that complete 2-D Ricci flows are unique; in higher dimensions, the uniqueness of solutions is not known to hold in general without some restriction on the growth of the curvature. In this talk, I will establish a corresponding backward uniqueness statement for general complete 2-D flows. The key ingredient is an estimate which shows that the curvature of a simply connected 2-D Ricci flow grows at most exponentially in space after some amount of time has elapsed. This estimate in turn can be used to prove the instantaneous space-time analyticity of all complete 2-D solutions. I will also discuss extensions of these latter arguments to higher dimensional flows of potentially unbounded curvature.

Title: Maximal curvature growth and temporal analyticity for complete 2-D Ricci flows. Abstract: A consequence of the work of Topping and Giesen-Topping is that complete 2-D Ricci flows are unique; in higher dimensions, the uniqueness of solutions is not known to hold in general without some restriction on the growth of the curvature. In this talk, I will establish a corresponding backward uniqueness statement for general complete 2-D flows. The key ingredient is an estimate which shows that the curvature of a simply connected 2-D Ricci flow grows at most exponentially in space after some amount of time has elapsed. This estimate in turn can be used to prove the instantaneous space-time analyticity of all complete 2-D solutions. I will also discuss extensions of these latter arguments to higher dimensional flows of potentially unbounded curvature.

For the full class schedule, descriptions, and to register, please visit the UConn Recreation website (https://recreation.uconn.edu/group-fitness-schedule/).

For the full class schedule, descriptions, and to register, please visit the UConn Recreation website (https://recreation.uconn.edu/group-fitness-schedule/).