报告题目：Yang-Mills solutions on Minkowski space via non-compact coset spaces

主讲人：Kaushlendra Kumar 德国莱布尼茨汉诺威大学

时 间：3月16日18:00

地 点：ZOOM ID：210-089-8623 密 码：123456

主办单位：数学与统计学院

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报告摘要：

We compute solutions of Yang-Mills equation on Minkowski space by foliating different parts of it with non-compact coset spaces arising from the Lorentz group SO(1,3). The interior of the lightcone is foliated with hyperbolic space $H^3$ which is isomorphic to SO(1,3)/SO(3), while the exterior of the lightcone isfoliated with de Sitter space $dS_3$ which is isomorphic to SO(1,3)/SO(1,2). The equivariant reduction of the Yang-Mills system on these coset spaces yields a mechanical system with inverted potential admitting analytic solutions, including the "kink". We also present the energy-momentum tensor for these solutions.

专家简介：

Kaushlendra Kumar is a PhD student at the Leibniz University in Hannover, Germany. Kumar has published 5 papers in Physical Review D, Nuclear Physics B, Physics Letters A, International Journal of Geometric Methods in Modern Physics and European Physics Journal Plus with over 20 citations.