Establishes gluing formula for recollements in infinity-categories and proves equivalence between P-stratified infinity-topoi and toposic locally cocartesian fibrations over P^op.
A note on stable recollements
2 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
abstract
In this short \'etude, we observe that the full structure of a recollement on a stable infinity-category can be reconstructed from minimal data: that of a reflective and coreflective full subcategory. The situation has more symmetry than one would expect at a glance. We end with a practical lemma on gluing equivalences along a recollement.
fields
math.AT 2verdicts
UNVERDICTED 2representative citing papers
A survey of symmetric monoidal stable infinity-categories, spectra, ring spectra, modules, localization, and the cotangent complex drawn from Lurie's Higher Algebra.
citing papers explorer
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Recollements and stratification
Establishes gluing formula for recollements in infinity-categories and proves equivalence between P-stratified infinity-topoi and toposic locally cocartesian fibrations over P^op.
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An Introduction to Higher Categorical Algebra
A survey of symmetric monoidal stable infinity-categories, spectra, ring spectra, modules, localization, and the cotangent complex drawn from Lurie's Higher Algebra.