TORSION HOMOLOGY GROWTH OF POLYNOMIALLY GROWING FREE-BY-CYCLIC GROUPS
Andrew, N Hughes, S Kudlinska, M Rocky Mountain Journal of Mathematics volume 54 issue 4 (01 Aug 2024)
Broken detailed balance and entropy production in directed networks
Nartallo-Kaluarachchi, R Asllani, M Deco, G Kringelbach, M Goriely, A Lambiotte, R Physical Review E volume 110 issue 3 (26 Sep 2024)
Langevin dynamics for a heavy particle immersed within a flow of light particles
Erban, R Van Gorder, R Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences volume 480 (13 Nov 2024)
The National Risk Register 2023: some reasoned reflections
Grindrod, P Sustainable and Resilient Infrastructure (04 Oct 2024)
An almost sharp quantitative version of the Duffin-Schaeffer conjecture
Koukoulopoulos, D Maynard, J Yang, D Duke Mathematical Journal
Arbitrarily large p-torsion in Tate-Shafarevich groups
Flynn, E Shnidman, A Journal of the Institute of Mathematics of Jussieu (12 Nov 2024)
Sensitivity of causal distributionally robust optimization
Jiang, Y Obloj, J (30 Aug 2024)
Reconciling founder variant multiplicity of HIV-1 infection with the rate of CD4+ decline
Baxter, J Villabona-Arenas, J Thompson, R Hue, S Regoes, R Kouyos, R Gunthard, H Albert, J Brown, A Atkins, K Journal of the Royal Society Interface volume 21 (30 Oct 2024)
Mon, 04 Nov 2024
14:15
L4

Mean Curvature Flows of Two-Convex Lagrangians

Mao-Pei Tsui
(NTU, Taipei)
Abstract
In this talk, we show the regularity, global existence, and convergence of Lagrangian mean curvature flows in the two-convex case . The proof relies on a newly discovered monotone quantity that controls two-convexity of the graphical Lagrangian mean curvature flow. The combination of a blow up argument and a Liouville Theorem for ancient solutions of Lagrangian mean curvature flows is used to prove the convergence of the flow. This is based on a joint work with Chung-Jun Tsai and Mu-Tao Wang.
Subscribe to