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December 3, 2018


Monday, December 03, 2018

SOURCE's Tri-School Power Bar Drive: Mon, Nov 26 - Fri, Dec 7 (Multi-Day Event)
All Day

East Baltimore

Help local populations who are experiencing homelessness by donating power bars, granola bars and energy bars! It’s an easy, nutritious and delicious way to help the homeless. Bars will be donated to SOURCE partner organizations. Donation bin locations: JHSPH Student Affairs (E1002) and the first floor student lounge; SON main lobby entrance; SOM AMEB lobby (by stairs). You can also drop your donation off at the SOURCE office located at JHSPH, W1600. Co-sponsors for the drive include Black Student Nurses Association, Hopkins Marathon Team, Incarceration & Health Justice Collective and JHSPH Student Assembly.
Seminars in Research in Biochemistry and Molecular Biology
12:00 PM - 1:00 PM

Bloomberg School of Public Health

Seminars in Research in Biochemistry and Molecular Biology
JHCIRP/ERCOSH Graduate Seminar Series
12:10 PM - 1:20 PM

Bloomberg School of Public Health

Cows, Codfish, and Chainsaws: Injury Prevention in America’s Most Dangerous Industries Julie Sorensen, PhD, Center Director, The Northeast Center for Occupational Health and Safety: Agriculture, Forestry and Fishing
[multiple] Biostatistics Seminar
12:15 PM - 1:15 PM

Bloomberg School of Public Health

Biostatistics Seminar "Neuroimaging for the Treatment of Aphasia" Dr. Chris Rorden University of South Carolina
Jun Kitagawa "n exponential convergence result for parabolic optimal transport with boundary .""
4:00 PM - 5:00 PM


Speaker: Jun Kitagawa, (Michigan State) Abstract: The optimal transport, or Monge-Kantorovich problem is a classical optimization problem, and it is known that solutions to this problem can be obtained by solving an elliptic PDE of Monge-Ampère type. A natural approach is to find a related parabolic flow, whose solution will converge to a steady state which is the solution of the elliptic problem. In this talk, I will discuss an exponential convergence rate result for solutions of such a parabolic problem, in the case when the domains involved have nonempty boundary. The approach is based on a differential Harnack inequality, but there are complications arising from the presence of a boundary which confounds a proof for the full Harnack inequality. Instead, we will use some features specific to optimal transport to bypass these difficulties and obtain exponential convergence without the full Harnack inequality. Additionally, I will discuss an interesting connection with the pseudo-Riemannian framework for optimal transport introduced by Kim and McCann. The content of this talk is based on joint work with Farhan Abedin (MSU).
Agnès Beaudry "The Linearization Conjecture"
4:30 PM - 5:30 PM


Speaker: Agnès Beaudry, University of Colorado Abstract: For G a nice profinite group (such as the Morava stabilizer groups), I will discuss the construction of a p-adic sphere which comes equipped with a natural action of G. The linearization conjecture predicts that this sphere is a kind of one point compactification of the p-adic Lie algebra of G. I will explain how to show that this holds when the action is restricted to certain finite subgroups of G and discuss an application to chromatic homotopy theory

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