@article {Fiorenza2016,
	title = {t-Structures are Normal Torsion Theories},
	journal = {Applied Categorical Structures},
	volume = {24},
	number = {2},
	year = {2016},
	month = {Apr},
	pages = {181{\textendash}208},
	abstract = {<p>We characterize $t$-structures in stable $\infty$-categories as suitable quasicategorical factorization systems. More precisely we show that a $t$-structure $\mathcal{t}$ on a stable $\infty$-category $\mathbb{C}$ is equivalent to a normal torsion theory $\mathbf{F}$ on $\mathbb{C}$, i.e. to a factorization system $\mathbf{F} = (\mathcal{\epsilon}, \mathcal{M})$ where both classes satisfy the 3-for-2 cancellation property, and a certain compatibility with pullbacks/pushouts.</p>},
	issn = {1572-9095},
	doi = {10.1007/s10485-015-9393-z},
	url = {https://doi.org/10.1007/s10485-015-9393-z},
	author = {Domenico Fiorenza and Fosco Loregian}
}
@mastersthesis {2016,
	title = {t-structures on stable (infinity,1)-categories},
	year = {2016},
	school = {SISSA},
	abstract = {The present work re-enacts the classical theory of t-structures reducing the classical definition coming from Algebraic Geometry to a rather primitive categorical gadget: suitable reflective factorization systems (defined in the work of Rosick{\'y}, Tholen, and Cassidy-H{\'e}bert-Kelly), which we call "normal torsion theories" following. A  relation between these two objects has previously been noticed by other authors, on the level of the triangulated homotopy categories of stable (infinity,1)-categories. The main achievement of the present thesis is to observe and prove that this relation exists genuinely when the definition is lifted to the higher-dimensional world where the notion of triangulated category comes from.},
	keywords = {category theory, higher category theory, factorization system, torsion theory, homological algebra, higher algebra},
	url = {http://urania.sissa.it/xmlui/handle/1963/35202},
	author = {Fosco Loregian}
}
