Inner projections of algebraic surfaces: a finiteness result.

DOI10.1515/crll.1995.460.1zbMath0841.14041OpenAlexW3156947075MaRDI QIDQ4324093

Ingrid C. Bauer

Publication date: 1 March 1995

Published in: Journal für die reine und angewandte Mathematik (Crelles Journal) (Search for Journal in Brave)

Full work available at URL: https://www.digizeitschriften.de/dms/resolveppn/?PPN=GDZPPN002212390

zbMATH Keywords

degreeVeronese surfacetrisecant varietyinner projectionprojection of smooth surfacessurface in projective \(5\)-space

Mathematics Subject Classification ID

Surfaces and higher-dimensional varieties (14J99) Projective techniques in algebraic geometry (14N05) Low codimension problems in algebraic geometry (14M07)

Related Items (9)

Singularities of secant maps of immersed surfaces ⋮ Surfaces in \(\mathbb{P}^4\) whose 4-secant lines do not sweep out a hypersurface ⋮ Ulrich bundles on blowing up (and an erratum) ⋮ On surfaces in \(\mathbb{P}^{6}\) with no trisecant lines ⋮ Non-surjective Gaussian maps for singular curves on $K3$ surfaces ⋮ On trisecant lines to White surfaces ⋮ Remarks on Syzygies of the Section Modules and Geometry of Projective Varieties ⋮ Rational surfaces in \({\mathbb{P}}^4\) containing a plane curve ⋮ Analysis on some infinite modules, inner projection, and applications

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