Second-Order Conformally Equivariant Quantization in Dimension $1|2$
Najla Mellouli

Эта публикация цитируется в следующих статьяx:

1. Boujelben J. Safi I. Saoudi Z. Tounsi K., “Symmetries of Modules of Differential Operators on the Supercircle S-1 Vertical Bar N”, Indian J. Pure Appl. Math., 2021    
2. Bichr T. Boujelben J. Tounsi Kh., “Modules of Bilinear Differential Operators Over the Orthosymplectic Superalgebra Osp (1 Vertical Bar 2)”, Tohoku Math. J., 70:2 (2018), 319–338        
3. Hamza R. Selmi Z. Boujelben J., “Differential operators on the supercircle S1|2 and symbol map”, Int. J. Geom. Methods Mod. Phys., 14:1 (2017), 1750002          
4. Agrebaoui B., Dammak O., Mansour S., “1-Cocycles on the Group of Contactomorphisms on the Supercircles S-1 Vertical Bar 1 and S-1 Vertical Bar 2 Generalizing the Schwarzian Derivative”, J. Geom. Phys., 75 (2014), 230–247            
5. Najla Mellouli, Aboubacar Nibirantiza, Fabian Radoux, “$\mathfrak{spo}(2|2)$-Equivariant Quantizations on the Supercircle $S^{1|2}$”, SIGMA, 9 (2013), 055, 17 pp.      
6. Leuther T., Mathonet P., Radoux F., “On asp(p+1, q+1 vertical bar 2r)-equivariant quantizations”, J Geom Phys, 62:1 (2012), 87–99            
7. Mathonet P., Radoux F., “Projectively Equivariant Quantizations over the Superspace Rp vertical bar q”, Lett Math Phys, 98:3 (2011), 311–331