Lecomte P.B.A., Ovsienko V. Projectively equivariant symbol calculus. Lett. Math. Phys. 1999, 49(3):173-196.
Duval C., Ovsienko V. Projectively equivariant quantization and symbol calculus: noncommutative hypergeometric functions. Lett. Math. Phys. 2001, 57(1):61-67.
Lecomte P.B.A. Classification projective des espaces d'opérateurs différentiels agissant sur les densités. C. R. Acad. Sci. Paris I 1999, 328(4):287-290.
Duval C., Lecomte P., Ovsienko V. Conformally equivariant quantization: existence and uniqueness. Ann. Inst. Fourier (Grenoble) 1999, 49(6):1999-2029.
Loubon Djounga S.E. Conformally invariant quantization at order three. Lett. Math. Phys. 2003, 64(3):203-212.
Lecomte P.B.A. Towards projectively equivariant quantization. Progr. Theoret. Phys. Suppl. 2001, 144:125-132. Noncommutative geometry and string theory (Yokohama, 2001).
M. Bordemann, Sur l'existence d'une prescription d'ordre naturelle projectivement invariante (submitted for publication). arxiv:math.DG/0208171.
Hansoul S. Projectively equivariant quantization for differential operators acting on forms. Lett. Math. Phys. 2004, 70(2):141-153.
Mathonet P., Radoux F. Natural and projectively equivariant quantiations by means of Cartan connections. Lett. Math. Phys. 2005, 72(3):183-196.
Fox D.J.F. Projectively invariant star products. IMRP Int. Math. Res. Pap. 2005, 9:461-510.
Hansoul S. Existence of natural and projectively equivariant quantizations. Adv. Math. 2007, 214(2):832-864.
Mathonet P., Radoux F. Cartan connections and natural and projectively equivariant quantizations. J. Lond. Math. Soc. (2) 2007, 76(1):87-104.
Mathonet P., Radoux F. On natural and conformally equivariant quantizations. J. Lond. Math. Soc. (2) 2009, 80(1):256-272.
Mathonet P., Radoux F. Existence of natural and conformally invariant quantizations of arbitrary symbols. J. Nonlinear Math. Phys. 2010, 17(4):539-556. arxiv:0811.3710.
Čap A., Šilhan J. Equivariant quantizations for AHS-structures. Adv. Math. 2010, 224(4):1717-1734.
Gargoubi H., Mellouli N., Ovsienko V. Differential operators on supercircle: conformally equivariant quantization and symbol calculus. Lett. Math. Phys. 2007, 79(1):51-65.
Mellouli N. Second-order conformally equivariant quantization in dimension 1|2. SIGMA 2009, 5(111).
J.-P. Michel, Quantification conformément équivariante des fibrés supercotangents, Thèse de Doctorat, Université Aix-Marseille II, 2011. http://tel.archives-ouvertes.fr/tel-00425576/fr/.
George J. Projective connections and Schwarzian derivatives for supermanifolds, and Batalin-Vilkovisky operators arxiv:0909.5419v1.
P. Mathonet, F. Radoux, Projectively equivariant quantizations over the superspace Rp|q, Lett. Math. Phys. (2011), in press. doi:10.1007/s11005-011-0474-0.
Leuther T., Radoux F. Natural and projectively invariant quantizations on supermanifolds. SIGMA 2011, 7(34).
Bernstein J.N., Leites D.A. Invariant differential operators and irreducible representations of Lie superalgebras of vector fields. Serdica 1981, 7(4):320-334. (in Russian); English translation: Sel. Math. Sov., 1 (2) (1981), 143-160. Selected Translations.
Grozman P., Leites D., Shchepochkina I. Invariant operators on supermanifolds and standard models. Multiple Facets of Quantization and Supersymmetry 2002, 508-555. World Sci. Publ., River Edge, NJ. arxiv:math/0202193v2.
Boniver F., Mathonet P. IFFT-equivariant quantizations. J. Geom. Phys. 2006, 56(4):712-730.
Boniver F., Hansoul S., Mathonet P., Poncin N. Equivariant symbol calculus for differential operators acting on forms. Lett. Math. Phys. 2002, 62(3):219-232.
Kac V.G. A sketch of Lie superalgebra theory. Comm. Math. Phys. 1977, 53(1):31-64.
Berezin F.A. Introduction to Superanalysis. Mathematical Physics and Applied Mathematics 1987, vol. 9. D. Reidel Publishing Co., Dordrecht, Edited and with a foreword by A.A. Kirillov, With an Appendix by V.I. Ogievetsky, Translated from the Russian by J. Niederle and R. Kotecký, Translation edited by D. Leites.
Pinczon G. The enveloping algebra of the Lie superalgebra osp(1,2). J. Algebra 1990, 132(1):219-242.
Musson I.M. On the center of the enveloping algebra of a classical simple Lie superalgebra. J. Algebra 1997, 193(1):75-101.
Sergeev A.N. The invariant polynomials on simple Lie superalgebras. Represent. Theory 1999, 3:250-280. (electronic).
Sergeev A.N., Leites D. Casimir operators for Lie superalgebras arxiv:math/0202180v1.
Scheunert M. Eigenvalues of Casimir operators for the general linear, the special linear and the orthosymplectic Lie superalgebras. J. Math. Phys. 1983, 24(11):2681-2688.