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Sino-Russian Mathematics Center-JLU Colloquium (2026-002)—Symmetric Poisson geometry, totally geodesic foliations and Jacobi-Jordan algebras

发表于: 2026-03-09   点击: 

报告题目:Symmetric Poisson geometry, totally geodesic foliations and Jacobi-Jordan algebras

报 告 人:

所在单位:Autonomous University of Barcelona

报告时间:March 12, 2026, 15:00-16:00

报告地点:Zoom Id: 904 645 6677Password: 2026

会议链接:

报告摘要: I will introduce symmetric Poisson geometry, the study of symmetric bivector fields on a manifold. I will first discuss their integrability condition, then move to their geometric interpretation, which features totally geodesic foliations, and finally discuss some interesting examples, including their connection to Jacobi-Jordan algebras. This is joint work with Filip Moucka, available on arXiv2508.15890.

Bio: is a Ramón y Cajal researcher at the Autonomous University of Barcelona and the PI of the research grants . He first worked on Higgs bundles (PhD, ICMAT 2012) and then developed generalized geometry of type Bn (PhD, Oxford 2015). He has been a postdoctoral fellow at IMPA, where he worked on Dirac structures, and the Weizmann Institute of Science, where he worked on Gelfand pairs, as well as a Marie Skłodowska-Curie Individual Fellow. He is an expert on generalized geometry and Courant algebroids, with a special focus on the development and study of new geometrical frameworks.