Introduces filtered formal groups and Cartier duality, proves a G_m-equivariant degeneration via normal cone construction, establishes unicity of complete filtrations, recovers the MRT19 filtration, and studies lifts of G-hat-Hochschild homology to spectral algebraic geometry.
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2 Pith papers cite this work. Polarity classification is still indexing.
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Introduces the notion of infinitesimal derived foliation, proves its relation to classical infinitesimal cohomology, and establishes formal integrability properties while comparing to prior derived foliations.
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Filtered formal groups, Cartier duality, and derived algebraic geometry
Introduces filtered formal groups and Cartier duality, proves a G_m-equivariant degeneration via normal cone construction, establishes unicity of complete filtrations, recovers the MRT19 filtration, and studies lifts of G-hat-Hochschild homology to spectral algebraic geometry.
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Infinitesimal derived foliations
Introduces the notion of infinitesimal derived foliation, proves its relation to classical infinitesimal cohomology, and establishes formal integrability properties while comparing to prior derived foliations.