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Displaying 841 – 860 of 5581

Classification of singularities at infinity of polynomials of degree 4 in two variables.

Siersma, Dirk, Smeltnik, Job (2000)

Georgian Mathematical Journal

Classification of Topological Types of Isolated quasi-homogeneous Two Dimensional Hypersurface Singularities.

Yijing Xu, Stephen S.-T. Yua (1989)

Manuscripta mathematica

Classification topologique des germes de formes logarithmiques génériques

Emmanuel Paul (1989)

Annales de l'institut Fourier

On établit la classification topologique des feuilletages holomorphes de codimension 1 singuliers à l’origine de $ℂ^{n}$ , admettant une intégrale première multiforme du type $f_{1}^{\partial_{1}}, ..., f_{p}^{\partial_{p}}$ .

Classificazione dei domini di Hartogs $A$ di $C^{2}$ che soddisfano l'equazione $H^{2}(A,C)=0$

Giuliano Bratti (1985)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

I give a characterization of the pseudoconvex Hartogs domains $A$ in $C^{2}$ that satisfy the equation $H^{2}(A,C)=0$ , where $H^{2}(A,C)$ is the second cohomology group of $A$ with coefficients in the constant sheaf $C$ .

Closed Finitely Generated Ideals in Algebras of Holomorphic Functions and Smooth to the Boundary in Strictly Pseudoconvex Domains.

Joaquim Bruna, Joaquim Ma. Ortega (1984)

Mathematische Annalen

Closed ideals in locally convex algebras of analytic functions.

B.A. Taylor, James J. Kelleher (1972)

Journal für die reine und angewandte Mathematik

Closed transverse $(p, p)$ -forms on compact complex manifolds

Lucia Alessandrini, Marco Andreatta (1987)

Compositio Mathematica

Closure Theorem for Partially Semialgebraic Sets

María-Angeles Zurro (2007)

Bulletin of the Polish Academy of Sciences. Mathematics

In 1988 it was proved by the first author that the closure of a partially semialgebraic set is partially semialgebraic. The essential tool used in that proof was the regular separation property. Here we give another proof without using this tool, based on the semianalytic L-cone theorem (Theorem 2), a semianalytic analog of the Cartan-Remmert-Stein lemma with parameters.