Tensor triangular geometry of modules over the mod 2 Steenrod algebra

Collin Litterell
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Abstract

We compute the Balmer spectrum of a certain tensor triangulated category of comodules over the mod 2 dual Steenrod algebra. This computation effectively classifies the thick subcategories, resolving a conjecture of Palmieri.
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模 2 Steenrod 代数上模块的张量三角几何
我们计算了模 2 对偶斯泰恩罗德代数上某个张量三角模范畴的巴尔默谱。这一计算有效地分类了厚子类,解决了帕尔米耶里的一个猜想。
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Tensor triangular geometry of modules over the mod 2 Steenrod algebra Ring operads and symmetric bimonoidal categories Inferring hyperuniformity from local structures via persistent homology Computing the homology of universal covers via effective homology and discrete vector fields Geometric representation of cohomology classes for the Lie groups Spin(7) and Spin(8)
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