The Dold-Puppe-Thom isomorphism H_*(K(A,n);Z) ≅ L_*Sym(A[n]) is functorial in A for n ≥ 2, and LF for coconnected complexes depends only on the augmented coalgebra F(Z).
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2 Pith papers cite this work. Polarity classification is still indexing.
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2026 2representative citing papers
Proves local-global compatibility at p ≠ ℓ for Scholze's automorphic group determinants, generalizing Varma's result to torsion classes in Betti cohomology via p-adic GL representations with Z_ℓ coefficients.
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On Equivalences of Derived Exponential Functors
The Dold-Puppe-Thom isomorphism H_*(K(A,n);Z) ≅ L_*Sym(A[n]) is functorial in A for n ≥ 2, and LF for coconnected complexes depends only on the augmented coalgebra F(Z).
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Local-global compatibility at $p\neq\ell$ for torsion automorphic forms
Proves local-global compatibility at p ≠ ℓ for Scholze's automorphic group determinants, generalizing Varma's result to torsion classes in Betti cohomology via p-adic GL representations with Z_ℓ coefficients.