Superextension of Jordanian Deformation for U(osp(1|2))and its Generalizations
A. Borowiec (IFT, Wroclaw Univ.), J. Lukierski (IFT, Wroclaw Univ.), and V.N. Tolstoy (INP, Moscow State Univ.)

TL;DR
This paper introduces a Jordanian nonstandard deformation of the superalgebra U(osp(1|2)) using twist quantization, and discusses extensions to higher symmetries relevant for deformed AdS and super-Poincaré structures.
Contribution
It presents a novel Jordanian deformation of U(osp(1|2)) and explores its potential generalizations to larger superalgebras like U(osp(1|4)).
Findings
Jordanian deformation of U(osp(1|2)) described using twist quantization.
Extension framework for U(osp(1|4)) and deformed AdS symmetries outlined.
Potential applications to super-Poincaré limit discussed.
Abstract
We describe Jordanian ``nonstandard'' deformation of U(osp(1|2)) by employing the twist quantization technique. An extension of these results to U(osp(1|4))describing deformed graded D=4 symmetries and to their super-Poincar\'{e} limit is outlined.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Nonlinear Waves and Solitons · Advanced Algebra and Geometry
