An Étale realization which does NOT exist
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Publication:4686262
DOI10.1090/conm/707/14251zbMath1397.14038arXiv1709.09999OpenAlexW2963920502MaRDI QIDQ4686262
Jesse Leo Kass, Kirsten Wickelgren
Publication date: 9 October 2018
Published in: New Directions in Homotopy Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1709.09999
Equivariant homotopy theory in algebraic topology (55P91) Motivic cohomology; motivic homotopy theory (14F42)
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- Spectral Mackey functors and equivariant algebraic \(K\)-theory. I.
- \(\mathbb A^1\)-algebraic topology over a field
- A quadratic refinement of the Grothendieck-Lefschetz-Verdier trace formula
- Idempotents of Burnside rings and Dress induction theorem
- Equivariant stable homotopy theory. With contributions by J. E. McClure
- Idempotent formula for the Burnside algebra with applications to the \(p\)-subgroup simplicial complex.
- Transformation groups and representation theory
- Cohomologie étale. Seminaire de géométrie algébrique du Bois-Marie SGA 4 1/2 par P. Deligne, avec la collaboration de J. F. Boutot, A. Grothendieck, L. Illusie et J. L. Verdier
- Étale realization on the \(\mathbb A^1\)-homotopy theory of schemes
- Profinite \(G\)-spectra
- Stable étale realization and étale cobordism
- Galois action on the homology of Fermat curves
- Equivariant homotopy theory for pro-spectra
- A characterisation of solvable groups
- Etale homotopy
- Étale motives
- Galois equivariance and stable motivic homotopy theory
- Introduction to representation theory
- Equivariant Milnor Numbers and Invariant Morse Approximations
- Etale Homotopy of Simplicial Schemes. (AM-104)
- Existence and uniqueness of equivariant triangulations of smooth proper G-manifolds with some applications to equivariant Whitehead torsion
- La réalisation étale et les opérations de Grothendieck
- The Burnside algebra of a finite group
- \(\mathbb{A}^1\)-homotopy theory of schemes
- The Picard group of equivariant stable homotopy theory