Please use this identifier to cite or link to this item:
https://hdl.handle.net/1959.11/20127| Title: | Singular multicontact structures | Contributor(s): | Ottazzi, Alessandro (author); Schmalz, Gerd (author) |
Publication Date: | 2016 | Open Access: | Yes | DOI: | 10.1016/j.jmaa.2016.06.002 |
Handle Link: | https://hdl.handle.net/1959.11/20127 | Open Access Link: | https://arxiv.org/abs/1409.2229 |
Abstract: | We describe the automorphisms of a singular multicontact structure, that is a generalisation of the Martinet distribution. Such a structure is interpreted as a para-CR structure on a hypersurface M of a direct product space R²+ x R²-. We introduce the notion of a finite type singularity analogous to CR geometry and, along the way, we prove extension results for para-CR functions and mappings on embedded para-CR manifolds into the ambient space. | Publication Type: | Journal Article | Grant Details: | ARC/DP130103485 | Source of Publication: | Journal of Mathematical Analysis and Applications, 443(2), p. 1220-1231 | Publisher: | Academic Press | Place of Publication: | United States of America | ISSN: | 1096-0813 0022-247X |
Fields of Research (FoR) 2008: | 010106 Lie Groups, Harmonic and Fourier Analysis 010111 Real and Complex Functions (incl. Several Variables) 010102 Algebraic and Differential Geometry |
Fields of Research (FoR) 2020: | 490406 Lie groups, harmonic and Fourier analysis 490411 Real and complex functions (incl. several variables) 490402 Algebraic and differential geometry |
Socio-Economic Objective (SEO) 2008: | 970101 Expanding Knowledge in the Mathematical Sciences | Socio-Economic Objective (SEO) 2020: | 280118 Expanding knowledge in the mathematical sciences | Peer Reviewed: | Yes | HERDC Category Description: | C1 Refereed Article in a Scholarly Journal |
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| Appears in Collections: | Journal Article School of Science and Technology |
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