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March 26, 2018


Monday, March 26, 2018

Mario Pianta Seminars
12:00 PM - 6:30 PM

Arrighi Center for Global Studies:  Mario Pianta Seminars   Location:  526 Mergenthaler (Coleman Room)

Mario Pianta Seminars
Professor of Economic Policy
Roma Tre University
12:00 pm to 1:30 pm  Explaining Inequality
4:30 pm to 5:00 pm    Reception
5:00 pm to 6:30 pm    Waves of Capitalism: Techno-Economic Paradigms, Cycles of Accumulation and Crises
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

"Polyploidy in organ development and repair"

Don Fox, Ph.D
Duke University Medical Center,
Department of Pharmacology & Cancer Biology
Biostatistics Help: Faculty, Staff, Pre-MD and Post-Doc Walk-In Clinic
1:00 PM - 2:00 PM

Biostatistics consulting is available to all Johns Hopkins University faculty, staff, pre-MDs and post-docs conducting clinical and translational research. 1:00 – 2:00 PM Wolfe Street Building Room: E3144
Antonio DeRosa "Rectifiability theorems for anisotropic energies and Plateau problem."
4:00 PM - 5:00 PM


Speaker: Antonio DeRosa, (NYU) Abstract: We present our recent extension of Allard's celebrated rectifiability theorem to the setting of varifolds with locally bounded first variation with respect to an anisotropic integrand. In particular, we identify a necessary and sufficient condition on the integrand to obtain the rectifiability of every d-dimensional varifold with locally bounded first variation and positive d-dimensional density. We can apply this result to the minimization of anisotropic energies among families of d-rectifiable closed subsets of $\R^n$. Easy corollaries of this compactness result are the solutions to three formulations of the Plateau problem: one introduced by Reifenberg, one proposed by Harrison and Pugh and another one studied by Guy David. Moreover, we apply the rectifiability theorem to prove a compactness result of integral varifolds in the anisotropic setting.
Yuri Sulyma "Stable module categories as categorified Tate cohomology "
4:30 PM - 5:30 PM


Speaker: Yuri Sulyma, University of Texas, Austin Abstract: Tate cohomology is an important tool in group cohomology, and also features prominently in stable homotopy theory. It is closely related to the stable module category studied in modular representation theory. For example, Tate cohomology becomes corepresentable in the stable module category. I will explain this fact by exhibiting a more fundamental connection between the two concepts: the stable module category itself arises as a kind of Tate construction in stable ∞-categories. In particular, this provides a definition of the stable module category for ring spectra, suggesting a variety of interesting follow-up questions in homotopy theory. This is joint work with Aaron Royer and Saul Glasman.

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