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The Euler obstruction of analytic maps

Abstract

The goal of this project is to study the Euler obstruction of map as a invariant of finitely determined map germs, and get extensions of the formula of Le and Teissier that relates to The Euler obstruction with polar multiplicities and a comparative study of the Euler obstruction and Chern obstruction and also searches results of the Gauss-Bonnet type. (AU)

Articles published in Agência FAPESP Newsletter about the research grant:
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VEICULO: TITULO (DATA)
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Scientific publications (5)
(References retrieved automatically from Web of Science and SciELO through information on FAPESP grants and their corresponding numbers as mentioned in the publications by the authors)
BRASSELET, J. -P.; GRULHA, JR., N. G.; RUAS, M. A. S.. The Euler obstruction and the Chern obstruction. BULLETIN OF THE LONDON MATHEMATICAL SOCIETY, v. 42, n. 6, p. 1035-1043, . (09/08774-0)
CISNEROS-MOLINA, JOSE LUIS; SEADE, JOSE; GRULHA, JR., NIVALDO G.. On the topology of real analytic maps. INTERNATIONAL JOURNAL OF MATHEMATICS, v. 25, n. 7, . (13/11258-9, 11/03185-6, 09/08774-0)
BRASSELET, J. -P.; GRULHA, N. G., JR.; RUAS, M. A. S.. The Euler obstruction and the Chern obstruction. BULLETIN OF THE LONDON MATHEMATICAL SOCIETY, v. 42, p. 9-pg., . (09/08774-0)
DUTERTRE, NICOLAS; GRULHA, JR., NIVALDO G.. Le-Greuel type formula for the Euler obstruction and applications. ADVANCES IN MATHEMATICS, v. 251, p. 127-146, . (13/11258-9, 09/08774-0)
GAFFNEY, TERENCE; GRULHA, NIVALDO G., JR.. THE MULTIPLICITY POLAR THEOREM, COLLECTIONS OF 1-FORMS AND CHERN NUMBERS. JOURNAL OF SINGULARITIES, v. 7, p. 22-pg., . (09/08774-0)