On osp(p+1,q+1|2r)-equivariant quantizations
Author:
Funder
University of Luxembourg
Publisher
Elsevier BV
Subject
Geometry and Topology,General Physics and Astronomy,Mathematical Physics
Reference37 articles.
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4. Conformally equivariant quantization: existence and uniqueness;Duval;Ann. Inst. Fourier (Grenoble),1999
5. J.P. Michel, Conformally equivariant quantization-a complete classification, ArXiv Preprint, 2011. arXiv:1102.4065.
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1. Projectively equivariant quantization and symbol on supercircle $S^{1|3}$;Czechoslovak Mathematical Journal;2021-09-20
2. Modules of $${\varvec{n}}$$-ary differential operators over the orthosymplectic superalgebra $$\varvec{{\mathfrak {osp(1|2)}}}$$;Proceedings - Mathematical Sciences;2021-03-09
3. Modules of bilinear differential operators over the orthosymplectic superalgebra $\mathfrak{osp}(1|2)$;Tohoku Mathematical Journal;2018-06-01
4. spo(2|2) -Equivariant Quantizations on the Supercircle S1|2;Symmetry, Integrability and Geometry: Methods and Applications;2013-08-23
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