Deformation of $\mathfrak{sl}\, (2)$ and $\mathfrak{osp}\, (1|2)$ -modules of symbols
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s10474-012-0220-9.pdf
Reference17 articles.
1. B. Agrebaoui, F. Ammar, P. Lecomte and V. Ovsienko, Multi-parameter deformations of the module of symbols of differential operators, Internat. Mathem. Research Notices, 16 (2002), 847–869.
2. B. Agrebaoui, N. Ben Fraj, M. Ben Ammar and V. Ovsienko, Deformation of modules of differential forms, Nonlinear Math. Physics, 10 (2003), 148–156.
3. I. Basdouri and M. Ben Ammar, Cohomology of $\mathop {\mathfrak {osp}}\nolimits \, (1|2)$ acting on linear differential operators on the supercercle S 1|1, Letters in Mathematical Physics, 81 (2007), 239–251.
4. I. Basdouri, M. Ben Ammar, N. Ben Fraj, M. Boujelbene and K. Kammoun, Cohomology of the Lie superalgebra of contact vector fields on ℝ1|1 and deformations of the superspace of symbols, J. Nonlinear Math. Physics, 16 (2009), 1–37.
5. I. Basdouri, M. Ben Ammar, B. Dali and S. Omri, Deformation of $\mathop {\mathfrak {vect}}\nolimits \, (1)$ -Modules of Symbols, doi: 10.1016/j.geomphys.2009.12.002 .
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1. osp(1|2)-trivial deformation of osp(2|2)-modules structure on the spaces of symbols Sd2 of differential operators acting on the space of weighted densities Fd2;Heliyon;2024-06
2. Deformations of (n|1)-module of weighted densities on ℝ1|n, n ≥ 2;Asian-European Journal of Mathematics;2023-06-19
3. Second cohomology space of $\mathfrak{sl}(2)$ acting on the space of bilinear bidifferential operators;Revista de la Unión Matemática Argentina;2020-06-29
4. Deformation of (2|2)-modules of weighted densities on ℝ1|2;International Journal of Geometric Methods in Modern Physics;2018-04-02
5. Deformation of modules of weighted densities on the superspace $${\mathbb{R}^{1|N}}$$ R 1 | N;Acta Mathematica Hungarica;2014-08-28
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