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作者:Saul Glasman
来源:[J].Selecta Mathematica(IF 0.717), 2016, Vol.22 (3), pp.1583-1612
摘要:Abstract(#br)We define a functorial spectrum-level filtration on the topological Hochschild homology of any commutative ring spectrum R , and more generally the factorization homology \(R \otimes X\) for any space X , echoing algebraic constructions of Loday and Pirashvili. We gi...
作者:Saul Glasman
来源:[J].Mathematical Research Letters(IF 0.6), 2017, Vol.23 (5)
摘要:Given symmetric monoidal $\infty$-categories $\mathbb{C}$ and $\mathbb{D}$, subject to mild hypotheses on $\mathbb{D}$, we define an $\infty$-categorical analog of the Day convolution symmetric monoidal structure on the functor category $\mathrm{Fun}(\mathbb{C},\mathbb{D})$. An $...
作者:SAUL GLASMAN , MARC HOYOIS ...
来源:[J].Forum of Mathematics, Sigma, 2019, Vol.7
摘要:$S$]]> , a triangulated category (in fact a stable -category) whose Grothendieck group is ...
作者:Clark Barwick , Saul Glasman , Jay Shah
来源:[J].Tunisian Journal of Mathematics, 2020, Vol.2 (1), pp.97-146
摘要:We study the “higher algebra” of spectral Mackey functors, which the first named author introduced in Part I of this paper. In particular, armed with our new theory of symmetric promonoidal ∞ -categories and a suitable generalization of the second named author’s Day con...

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