Gaps in Chern Classes of Rank 2 Stable Reflexive Sheaves.
Rosa M. Miró Roig (1985)
Mathematische Annalen
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Displaying similar documents to “Chern Classes of Rank 3 Stable Reflexive Sheaves.”
Gaps in Chern Classes of Rank 2 Stable Reflexive Sheaves.
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Robin Hartshorne (1987/88)
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The Chern Classes of the Stable Rank 3 Vector Bundles on IP3.
I. Coanda (1985/86)
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Stable Rank 3 Reflexive Sheaves on IP3 with Extremal c3.
Rosa M. Miró-Roig (1987)
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Stable Reflexive Sheaves.
Robin Hartshorne (1980)
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Restriction Theorems for Stable Rank 3 Vector Bundles on IPn .
Robin Hartshorne, Lawrence Ein, Hans Vogelaar (1982)
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A Sharp Bound for the Number of Points where a Rank 3 Stable Reflexive Sheaf is not Free.
Rosa M. Miró-Roig (1986)
Manuscripta mathematica
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Stable rank 2 reflexive sheaves on ... with large ...
Mei-Chu Chang (1983)
Journal für die reine und angewandte Mathematik
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Stable Reflexive Sheaves. II.
Robin Hartshorne (1982)
Inventiones mathematicae
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Stable Rank 2 Vector Bundles with Chern-Classes c1 = -1, c2 = 4.
Wolfram Decker (1986)
Mathematische Annalen
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Stable Vector Bundles on Projective Spaces in Char p > 0.
Lawrence Ein (1980)
Mathematische Annalen
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A Bound on the Order of Jumping Lines.
Mei-Chu Chang (1983)
Mathematische Annalen
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On the spectrum of a stable rank 3 reflexive sheaf on ...
Iustin Coanda (1986)
Journal für die reine und angewandte Mathematik
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Constructing ω-stable structures: Computing rank
John T. Baldwin, Kitty Holland (2001)
Fundamenta Mathematicae
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This is a sequel to [1]. Here we give careful attention to the difficulties of calculating Morley and U-rank of the infinite rank ω-stable theories constructed by variants of Hrushovski's methods. Sample result: For every k < ω, there is an ω-stable expansion of any algebraically closed field which has Morley rank ω × k. We include a corrected proof of the lemma in [1] establishing that the generic model is ω-saturated in the rank 2 case.