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Loïc MARSOT 助理教授

电子邮箱:marsot3@mail.sysu.edu.cn

研究领域:My research interests lie in mathematical and fundamental physics, more specifically in topics associated to symmetry groups in Physics and geometry applied to Physics. The groups I am typically interested in are the kinematical groups which are not relativistic, in the sense of symmetry groups of spacetime which are not of the Poincaré/Lorentz type. My goal is usually to compute the effects of these symmetries on classical or quantum systems, through symplectic geometry, geometric quantization, or other methods.

个人简介  

Loïc Marsot, male, from France.Working on Symmetries and geometries in fundamental physics, with 7 published articles.

研究领域

My research interests lie in mathematical and fundamental physics, more specifically in topics associated to symmetry groups in Physics and geometry applied to Physics. The groups I am typically interested in are the kinematical groups which are not relativistic, in the sense of symmetry groups of spacetime which are not of the Poincaré/Lorentz type. My goal is usually to compute the effects of these symmetries on classical or quantum systems, through symplectic geometry, geometric quantization, or other methods.

教育背景

2017.10-2020.12,Aix-Marseille University, PhD in Theoretical and Mathematical Physics

2015.09-2017.08,Aix-Marseille University, MSc in Physics

2012.09-2015.08,Aix-Marseille University, BSc in Physics

工作经历

2023.05-now,SYSU, Assistant professor

2021.01-2022.08,Aix-Marseille University, Research and teaching assistant

2017.10-2020.09,Aix-Marseille University, Teaching assistant

代表性成果

A representative result of my works is the article Planar Carrollean dynamics, and the Carroll quantum equation, published in Journal of Geometry and Physics, where I work on dynamical systems which display a Carroll symmetry in 2+1 dimensions, which happens on null hypersurfaces on our Lorentzian spacetime. I show that they are more general than in higher dimensions due to the existance of 2 central extensions which may lead to non-trivial effective dynamics for these systems.