Discrete derived categories I: homomorphisms, autoequivalences and t-structures

Nathan Broomhead; David Pauksztello; David Ploog

doi:10.1007/s00209-016-1690-1

Discrete derived categories I: homomorphisms, autoequivalences and t-structures

Nathan Broomhead, David Pauksztello^*, David Ploog

^*Corresponding author for this work

School of Engineering, Computing and Mathematics

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Abstract

Discrete derived categories were studied initially by Vossieck (J Algebra 243:168–176, 2001) and later by Bobiński et al. (Cent Eur J Math 2:19–49, 2004). In this article, we describe the homomorphism hammocks and autoequivalences on these categories. We classify silting objects and bounded t-structures.

Original language	English
Pages (from-to)	39-89
Number of pages	0
Journal	Mathematische Zeitschrift
Volume	0
Issue number	0
DOIs	https://doi.org/10.1007/s00209-016-1690-1
Publication status	Published - 17 Jun 2016

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abstract = "Discrete derived categories were studied initially by Vossieck (J Algebra 243:168–176, 2001) and later by Bobi{\'n}ski et al. (Cent Eur J Math 2:19–49, 2004). In this article, we describe the homomorphism hammocks and autoequivalences on these categories. We classify silting objects and bounded t-structures.",

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AB - Discrete derived categories were studied initially by Vossieck (J Algebra 243:168–176, 2001) and later by Bobiński et al. (Cent Eur J Math 2:19–49, 2004). In this article, we describe the homomorphism hammocks and autoequivalences on these categories. We classify silting objects and bounded t-structures.

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Discrete derived categories I: homomorphisms, autoequivalences and t-structures

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