Boundedness of semistable sheaves
Haoyang Guo, Sanal Shivaprasad, Dylan Spence, and Yueqiao Wu

TL;DR
This paper explains how Langer's work proves that the collection of semistable torsion-free sheaves on a projective variety forms a bounded moduli space, applicable in all characteristics.
Contribution
It provides an exposition of Langer's proof establishing the boundedness of semistable sheaves' moduli space in any characteristic.
Findings
Boundedness of the moduli space of semistable sheaves is established.
The proof applies to varieties over fields of any characteristic.
The article clarifies key steps in Langer's argument.
Abstract
In this expository article, we follow the work of Langer to prove the boundedness of the moduli space of semistable torsion-free sheaves over a projective variety, in any characteristic.
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