Topological Symmetries
A. Mostafazadeh, K. Aghababaei Samani
Abstract
We introduce the notion of a topological symmetry as a quantum mechanical symmetry involving a certain topological invariant. We obtain the underlying algebraic structure of the Z2-graded uniform topological symmetries of type (1,1) and (2,1). This leads to a novel derivation of the algebras of supersymmetry and p=2 parasupersummetry.
Create a lesson
Related papers
Metric and dilaton information from high-overtone quasinormal modes of analytic Einstein-Maxwell-dilaton black holes
Yu Shi, Chikun Ding, Yuebing Zhou et al.
Out-of-time-order hydrodynamics and scrambling
Marta Bucca, Akash Jain, Márk Mezei et al.
About P-adic Numbers and Professor Igor Volovich on the Occasion of his 80th Anniversary
Paul H Frampton
A No-Go Theorem for Nonspherical Bounces with a Single Negative Mode
Guangshang Chen, Jianpeng Dai, Yang Xiao
Regular-Zero Drinfeld-Sokolov Charges in Doubled Four-Dimensional Chern-Simons Theory
Wentao Zeng, Yifan He, Xian Wu
A first order nonabelian antisymmetric tensor model with hidden higher symmetry
Peter D. Jarvis, Jean Thierry-Mieg