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Displaying 1 – 13 of 13

Nakamaye’s theorem on log canonical pairs

Salvatore Cacciola, Angelo Felice Lopez (2014)

Annales de l’institut Fourier

We generalize Nakamaye’s description, via intersection theory, of the augmented base locus of a big and nef divisor on a normal pair with log-canonical singularities or, more generally, on a normal variety with non-lc locus of dimension $\leq 1$ . We also generalize Ein-Lazarsfeld-Mustaţă-Nakamaye-Popa’s description, in terms of valuations, of the subvarieties of the restricted base locus of a big divisor on a normal pair with klt singularities.

Newton polygons and the Łojasiewicz exponent of a holomorphic mapping of $C^{2}$

Arkadiusz Płoski (1990)

Annales Polonici Mathematici

Newton Polyhedra and Irreducibility.

Aleksandar Lipkovski (1988)

Mathematische Zeitschrift

Newton-Puiseux expansion and generalized Tschirnhausen transformation. I.

T. Moh, Shreeeram S. Abhyankar (1973)

Journal für die reine und angewandte Mathematik

Nicht-ausgeartete reguläre Überlagerungen.

Erich Platte (1982)

Mathematische Zeitschrift

Nil-manifolds as links of isolated singularities

Richard M. Hain (1992)

Compositio Mathematica

Nœuds algébriques

Lê Dũng Tráng (1973)

Annales de l'institut Fourier

Nous donnons un résumé des principaux résultats récents obtenus sur les nœuds algébriques.

Non-archimedean complex powers and eigenvalues of monodromy

D. MEUSER (1986/1987)

Seminaire de Théorie des Nombres de Bordeaux

Non-smoothable varieties.

Andrew J. Sommese (1979)

Commentarii mathematici Helvetici

Normal Zr-Graded Rings and Normal Cyclic Covers.

Masataka Tomari, Kei-ichi Watanabe (1992)

Manuscripta mathematica

Normalization theorems for certain modular discriminantal loci

Bruce Bennett (1976)

Compositio Mathematica

Number of moduli of ireducible families of plane curves with nodes and cusps.

Concettina Galati (2006)

Collectanea Mathematica

Number of singular points of an annulus in $ℂ^{2}$

Maciej Borodzik, Henryk Zołądek (2011)

Annales de l’institut Fourier

Using BMY inequality and a Milnor number bound we prove that any algebraic annulus $ℂ^{*}$ in $ℂ^{2}$ with no self-intersections can have at most three cuspidal singularities.

Currently displaying 1 – 13 of 13

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