Abstract
Abstract
In this paper, we prove a Clifford type inequality for the curve
$X_{2,2,2,4}$
, which is the intersection of a quartic and three general quadratics in
$\mathbb {P}^5$
. We thus prove a stronger Bogomolov–Gieseker inequality for characters of stable vector bundles and stable objects on Calabi–Yau complete intersection
$X_{2,4}$
. Applying the scheme proposed by Bayer, Bertram, Macrì, Stellari and Toda, we can construct an open subset of Bridgeland stability conditions on
$X_{2,4}$
.
Publisher
Cambridge University Press (CUP)
Subject
Computational Mathematics,Discrete Mathematics and Combinatorics,Geometry and Topology,Mathematical Physics,Statistics and Probability,Algebra and Number Theory,Theoretical Computer Science,Analysis
Cited by
1 articles.
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