Central to the homological interests of algebraic geometry are derived categories constructed from coherent sheaves on Noetherian schemes. Of interest is their structure and the homological information they contain. One particular goal is to extract geometric properties from the algebraic structure of such categories. In this talk, we study a strategy introduced by Bondal and Van den Bergh that allows us to parse such data. Interestingly, the setting in which we work comprises prime characteristic geometry.