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

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,Krankheits- und Therapieüberwachung,e coalgebra associated to a Landweber exact .-algebra depends only on the height of the associated formal group. We also show that the quasi-category of .(.)-local spectra is equivalent to the quasi-category of comodules over the coalgebra . for any Landweber exact .-algebra . of height . at a prime
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,Depth and Simplicity of Ohkawa’s Argument, in stable homotopy theory and an overview of subsequent advances in the study of Bousfield lattices. As a new result, we prove that there is a proper class of acyclic classes of nonrepresentable homology theories.
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,From Ohkawa to Strong Generation via Approximable Triangulated Categories—A Variation on the Theme ough motivation, background and technical details to read Neeman’s recent papers on his “approximable triangulated categories” and his . strong generation sufficient criterion via de Jong’s regular alteration, even for non-experts.
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,Depth and Simplicity of Ohkawa’s Argument, in stable homotopy theory and an overview of subsequent advances in the study of Bousfield lattices. As a new result, we prove that there is a proper class of acyclic classes of nonrepresentable homology theories.
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,From Ohkawa to Strong Generation via Approximable Triangulated Categories—A Variation on the Theme ough motivation, background and technical details to read Neeman’s recent papers on his “approximable triangulated categories” and his . strong generation sufficient criterion via de Jong’s regular alteration, even for non-experts.
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Thick Ideals in Equivariant and Motivic Stable Homotopy Categories, of the complex or even the real numbers, then using comparison functors we find thick ideals corresponding to thick ideals in classical or .-equivariant stable homotopy theory, respectively. We also study motivic Morava K-theories .(.), for which we prove the motivic analogue of the decomposition o
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Operations on Integral Lifts of ,(,), modules over valuation rings . of local number fields, indexed by Lubin–Tate groups of such fields, are extensions of the groups of automorphisms of the associated group laws, by the exterior algebras on the normal bundle to the orbit of the group law in the space of lifts.
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