Results 201 to 210 of about 683 (232)

Topological symmetry of holomorphic function germs with isolated singularities(Real Singularities and Real Algebraic Geometry)

Topological symmetry of holomorphic function germs with isolated singularities(Real Singularities and Real Algebraic Geometry)
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THE EULER NUMBER OF A TOPOLOGICALLY STABLE SINGULAR SURFACE IN A 3-MANIFOLD(Real Singularities and Real Algebraic Geometry)

THE EULER NUMBER OF A TOPOLOGICALLY STABLE SINGULAR SURFACE IN A 3-MANIFOLD(Real Singularities and Real Algebraic Geometry)
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MAT and strong $C^0$-equivalence(Real Singularities and Real Algebraic Geometry)

MAT and strong $C^0$-equivalence(Real Singularities and Real Algebraic Geometry)
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Flat structure for the simply elliptic singularity and Jacobi form(Algebraic Geometry and Hodge Theory)

Flat structure for the simply elliptic singularity and Jacobi form(Algebraic Geometry and Hodge Theory)
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SIMPLE STABLE MAPS OF 3-MANIFOLDS INTO SURFACES(Real Singularities and Real Algebraic Geometry)

SIMPLE STABLE MAPS OF 3-MANIFOLDS INTO SURFACES(Real Singularities and Real Algebraic Geometry)
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BLOWING UP IN THE CATEGORY OF FORMAL COMPLEX SPACES(Real Singularities and Real Algebraic Geometry)

BLOWING UP IN THE CATEGORY OF FORMAL COMPLEX SPACES(Real Singularities and Real Algebraic Geometry)
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Algebraic Geometry and Singularities

1996
I Resolution of Singularities.- Desingularisation en dimension 3 et caracteristique p.- 1 Differentes notions de desingularisation.- 2 Premiere reduction.- 3 Deuxieme reduction, construction d'un modele projectif.- 4 Troisieme reduction, birationnel devient projectif.- 5 Final: Morphisme projectif birationnel devient desingularisation.- Sur l'espace ...
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Singularities of algebraic subvarieties and problems of birational geometry

Proceedings of the Steklov Institute of Mathematics, 2009
The paper under review gives an account on how a method of estimating multiplicities of singularities on an algebraic variety can be applied to the problem of describing birational maps of rationally connected varieties. A variety is \textit{rationally connected} if any two general points on it can be joined by a rational curve.
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Singularities in Algebraic and Analytic Geometry

2000
Factoring the Jacobian by S. S. Abhyankar and A. Assi Weak normalization and weak subintegral closure by M. A. Vitulli Integral dependence and weak subintegrality by L. G. Roberts Singularities and direct-sum decompositions by R. Wiegand Valuations in algebra and geometry by S. D.
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