Polar multiplicities and Euler obstruction of the stable types in weighted homogeneous map germs from Cn to C³, n > ou= 3 (2006)
- Authors:
- Autor USP: SAIA, MARCELO JOSÉ - ICMC
- Unidade: ICMC
- Assunto: SINGULARIDADES
- Language: Inglês
- Imprenta:
- Publisher: ICMC-USP
- Publisher place: Sao Carlos
- Date published: 2006
-
ABNT
RIZZIOLLI, Elíris Cristina e SAIA, Marcelo José. Polar multiplicities and Euler obstruction of the stable types in weighted homogeneous map germs from Cn to C³, n > ou= 3. . Sao Carlos: ICMC-USP. Disponível em: https://repositorio.usp.br/directbitstream/97905b84-c837-4e84-951e-7dbcbbc4f8c2/1543325.pdf. Acesso em: 02 set. 2024. , 2006 -
APA
Rizziolli, E. C., & Saia, M. J. (2006). Polar multiplicities and Euler obstruction of the stable types in weighted homogeneous map germs from Cn to C³, n > ou= 3. Sao Carlos: ICMC-USP. Recuperado de https://repositorio.usp.br/directbitstream/97905b84-c837-4e84-951e-7dbcbbc4f8c2/1543325.pdf -
NLM
Rizziolli EC, Saia MJ. Polar multiplicities and Euler obstruction of the stable types in weighted homogeneous map germs from Cn to C³, n > ou= 3 [Internet]. 2006 ;[citado 2024 set. 02 ] Available from: https://repositorio.usp.br/directbitstream/97905b84-c837-4e84-951e-7dbcbbc4f8c2/1543325.pdf -
Vancouver
Rizziolli EC, Saia MJ. Polar multiplicities and Euler obstruction of the stable types in weighted homogeneous map germs from Cn to C³, n > ou= 3 [Internet]. 2006 ;[citado 2024 set. 02 ] Available from: https://repositorio.usp.br/directbitstream/97905b84-c837-4e84-951e-7dbcbbc4f8c2/1543325.pdf - Affine metric for locally strictly convex manifolds of codimension 2
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- A Lefschetz coincidence theorem for singular varieties
- Deformations with constant Milnor number and multiplicity of non-degenerate complex hypersurfaces
- Affine focal sets of codimension-2 submanifolds contained in hypersurfaces
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- Local zeta function for curves, non degeneracy conditions and Newton polygons
- Bi-Lipschitz and differentiable sufficiency of weighted jets
- Topology of simple singularities of ruled surfaces in 'R POT. P'
- Bi-Lipschitz G-triviality and Newton polyhedra, G = R, C, K, 'R IND. V', 'C IND. V', 'K IND. V'
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