Arithmetically Cohen-Macaulay Bundles on Hypersurfaces

Ravindra Girivaru; A P Rao; N Mohan Kumar

Arithmetically Cohen-Macaulay Bundles on Hypersurfaces

Ravindra Girivaru, A P Rao, N Mohan Kumar

University of Missouri-St. Louis

Research output: Contribution to journal › Article › peer-review

Abstract

We prove that any rank two arithmetically CohenMacaulay vector bundle on a general hypersurface of degree at least three in P^5 must be split.

Original language	American English
Journal	Commentarii Mathematici Helvetici
State	Published - 2007

Disciplines

Mathematics

Cite this

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abstract = " We prove that any rank two arithmetically CohenMacaulay vector bundle on a general hypersurface of degree at least three in P\textasciicircum{}5 must be split.",

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journal = "Commentarii Mathematici Helvetici",

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T1 - Arithmetically Cohen-Macaulay Bundles on Hypersurfaces

AU - Girivaru, Ravindra

AU - Rao, A P

AU - Mohan Kumar, N

PY - 2007

Y1 - 2007

N2 - We prove that any rank two arithmetically CohenMacaulay vector bundle on a general hypersurface of degree at least three in P^5 must be split.

AB - We prove that any rank two arithmetically CohenMacaulay vector bundle on a general hypersurface of degree at least three in P^5 must be split.

UR - http://www.cs.umsl.edu/~girivaru/acm.pdf

M3 - Article

JO - Commentarii Mathematici Helvetici

JF - Commentarii Mathematici Helvetici

ER -

Arithmetically Cohen-Macaulay Bundles on Hypersurfaces

Abstract

Disciplines

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