Titlebook: Bousfield Classes and Ohkawa‘s Theorem; Nagoya, Japan, Augus Takeo Ohsawa,Norihiko Minami Conference proceedings 2020 Springer Nature Singa

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PSA-velocity

A Form of Civilization and CultureSome of Ohkawa’s mathematical life in Hiroshima are suggested.

HARP

提名

Lunli and Confucian Moral Theory We give a brief introduction to tensor triangulated geometry, a brief introduction to various motivic categories, and then make some observations about the conjectural structure of the tensor triangulated spectrum of the Morel–Voevodsky stable homotopy category over a finite field.

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https://doi.org/10.1007/978-3-662-12401-7We describe the basic ideas of factorization algebras on manifolds and topological chiral homology, with emphasis on their gluing properties.

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PHAG

Middle-Ear

Combinatorial Homotopy Categories,A model category is called combinatorial if it is cofibrantly generated and its underlying category is locally presentable. As shown in recent years, homotopy categories of combinatorial model categories share useful properties, such as being well generated and satisfying a very general form of Ohkawa’s theorem.

Peristalsis

Some Observations About Motivic Tensor Triangulated Geometry over a Finite Field,We give a brief introduction to tensor triangulated geometry, a brief introduction to various motivic categories, and then make some observations about the conjectural structure of the tensor triangulated spectrum of the Morel–Voevodsky stable homotopy category over a finite field.