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The goal of this course is to describe some of the tools which enter into the proof of Sullivan’s conjecture.
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English [CC]
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Description
Course content
- Introduction Unlimited
 - Steenrod operations Unlimited
 - Basic properties of Steenrod operations Unlimited
 - The Adem relations Unlimited
 - The Adem relations (cont.) Unlimited
 - Admissible monomials Unlimited
 - Free unstable modules Unlimited
 - A theorem of Gabriel-Kuhn-Popesco Unlimited
 - Injectivity of the cohomology of BV Unlimited
 - Generating analytic functors Unlimited
 - Tensor products and algebras Unlimited
 - Free unstable algebras Unlimited
 - The dual Steenrod algebra Unlimited
 - The Frobenius Unlimited
 - Finiteness conditions Unlimited
 - Some unstable injectives Unlimited
 - Injectivity of tensor products Unlimited
 - Lannes’ T-functor Unlimited
 - Properties of T Unlimited
 - The T-functor and unstable algebras Unlimited
 - Free E-infinity algebras Unlimited
 - A pushout square Unlimited
 - The Eilenberg-Moore spectral sequence Unlimited
 - Operations on E-infinity algebras Unlimited
 - T and the cohomology of spaces Unlimited
 - Profinite spaces Unlimited
 - p-adic homotopy theory Unlimited
 - Atomicity Unlimited
 - Atomicity of connected p-Finite spaces Unlimited
 - The Sullivan conjecture Unlimited
 - p-Profinite completion of spaces Unlimited
 - The arithmetic square Unlimited
 - The Sullivan conjecture revisited Unlimited
 - Quaternionic projective space Unlimited
 - Analytic functors revisited Unlimited
 - The Nil-filtration Unlimited
 - The Krull filtration Unlimited
 - Epilogue Unlimited
 
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Instructor
Massachusetts Institute of Technology
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