Geometry and equisingularity of finitely determined map germs from $${\mathbb {C}}^n$$ C n to $${\mathbb {C}}^3$$ C 3 , $$n >2$$ n

Geometry and equisingularity of finitely determined map germs from $${\mathbb {C}}^n$$ C n to $${\mathbb {C}}^3$$ C 3 , $$n >2$$ n > 2

Published:2016-01-11 Issue:2 Volume:29 Page:439-454
ISSN:1139-1138
Container-title:Revista Matemática Complutense
language:en
Short-container-title:Rev Mat Complut

Author:

Miranda A. J.,Jorge Pérez V. H.,Rizziolli E. C.,Saia M. J.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s13163-015-0187-5.pdf

Reference18 articles.

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2. Gaffney, T., Vohra, R.: A numerical characterization of equisingularity for map germs from $$n$$ n -space, $$(n \ge 3)$$ ( n ≥ 3 ) , to the plane. J. Dyn. Syst. Geom. Theor. 2, 43–55 (2004)

3. Jorge Pérez, V.H., Rizziolli, E.C., Saia, M.J.: Whitney equisingularity, Euler obstruction and invariants of map germs from $${\mathbb{C}}^n$$ C n . In: Real and Complex Singularities, Trends in Mathematics, pp. 263–287. Birkhäuser, Basel (2007)

4. Holzer, S., Labs, O.: surfex 0.90, University of Mainz and University of Saarbrücken (2008). http://www.surfex.AlgebraicSurface.net

5. Wall, C.T.C.: Lectures on $$C^{\infty }$$ C ∞ -stability and Classification. In: Lecture Notes in Mathematics, vol. 192, pp. 178–206. Springer, Berlin (1971)

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