A dimension formula for the nucleus of a Veronese variety

DOI10.1016/S0024-3795(99)00235-9zbMath0979.51010arXiv1304.0092OpenAlexW2962696799MaRDI QIDQ1968765

Hans Havlicek, Johannes Gmainer

Publication date: 17 February 2002

Published in: Linear Algebra and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1304.0092

zbMATH Keywords

characteristic \(p\)nucleusdimension formulaVeronese variety

Mathematics Subject Classification ID

Questions of classical algebraic geometry (51N35) Configurations and arrangements of linear subspaces (14N20)

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On linear partial spreads ⋮ On finite Steiner surfaces ⋮ Embeddings of Line-Grassmannians of Polar Spaces in Grassmann Varieties ⋮ Pascal's triangle, normal rational curves, and their invariant subspaces

Cites Work

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• Distribution of polynomial coefficients, congruent modulo \(p^ N\)
• Über einen Fundamentalsatz der synthetischen algebraischen Geometrie von W. Burau und H. Timmermann. (On a fundamental theorem in synthetical algebraic geometry of W. Burau and H. Timmermann)
• Die Schmieghyperebenen an die Veronese-Mannigfaltigkeit bei beliebiger Charakteristik
• Descrizioni geometriche sintetiche di geometrie proiettive con caratteristica \(p>0\)
• Quadratic embeddings
• Nuclei of normal rational curves
• The number of multinomial coefficients divisible by a fixed power of a prime

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