The sphere in C2 as a model surface for degenerate hypersurfaces in C3
Author:
Publisher
Pleiades Publishing Ltd
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://link.springer.com/content/pdf/10.1134/S1061920815040020.pdf
Reference11 articles.
1. V. K. Beloshapka, “Symmetries of Real Hypersurfaces of a Three-Dimensional Complex Space,” Mat. Zametki 78 (2), 171–179 (2005)
2. V. K. Beloshapka, “Symmetries of Real Hypersurfaces of a Three-Dimensional Complex Space,” Math. Notes 78 (1–2), 156–163 (2005)].
3. V. K. Beloshapka and I. G. Kossovskii, “Maple-Calculations,” http://vkbstroginoru.
4. V. K. Beloshapka, “Representation of the Group of Holomorphic Symmetries of a Real Germ in the Symmetry Group of Its Model Surface,” Mat. Zametki 82 (4), 515–518 (2007)
5. V. K. Beloshapka, “Representation of the Group of Holomorphic Symmetries of a Real Germ in the Symmetry Group of Its Model Surface,” Math. Notes 82 (3–4), 461–463 (2007)].
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