5 problems

Let ${\mathcal C}$ be the additive category and ${\Phi}$ the class of maps occurring in Theorem, and let a universal localization be the localization obtained by inverting ${\Phi}$…

Let $G$ be a real reductive group, let $\mathfrak{g}$ be its complexified Lie algebra, and let $\lambda\in\mathfrak{h}^*_{\mathbb{R}}$ be dominant. Let … be the Hodge global-sectio…

An $\infty$-topos is a higher topos, providing a homotopy-theoretic setting for interpreting dependent type theory. Every-infinity-topos conjecture. Every $\infty$-topos models hom…

Let $\mathcal T$ be a compactly generated triangulated category and let $L\colon\mathcal T\stackrel{{}}{\rightarrow}\mathcal T$ be a localization functor that preserves small copro…

Let a stable homotopy category be given. A localization is smashing when it preserves coproducts, and a localization is finite when it is generated by finite objects in the relevan…