Mathematical Instantons in Characteristic Two

Prabhakar Rao

Mathematical Instantons in Characteristic Two

University of Missouri-St. Louis

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

Abstract

On P 3 , we show that mathematical instantons in characteristic two are unobstructed. We produce upper bounds for the dimension of the moduli space of stable rank two bundles on P 3 in characteristic two. In cases where there is a phenomenon of good reduction modulo two, these give similar results in characteristic zero. We also give an example of a nonreduced component of the moduli space in characteristic two.

Original language	American English
Journal	Composito Mathematica
Volume	119
State	Published - 1999

Disciplines

Physical Sciences and Mathematics

Cite this

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PY - 1999

Y1 - 1999

N2 - On P 3 , we show that mathematical instantons in characteristic two are unobstructed. We produce upper bounds for the dimension of the moduli space of stable rank two bundles on P 3 in characteristic two. In cases where there is a phenomenon of good reduction modulo two, these give similar results in characteristic zero. We also give an example of a nonreduced component of the moduli space in characteristic two.

AB - On P 3 , we show that mathematical instantons in characteristic two are unobstructed. We produce upper bounds for the dimension of the moduli space of stable rank two bundles on P 3 in characteristic two. In cases where there is a phenomenon of good reduction modulo two, these give similar results in characteristic zero. We also give an example of a nonreduced component of the moduli space in characteristic two.

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M3 - Article

VL - 119

JO - Composito Mathematica

JF - Composito Mathematica

ER -

Mathematical Instantons in Characteristic Two

Abstract

Disciplines

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