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The \'etale symmetric K\"unneth theorem
Let $k$ be an algebraically closed field, $l\neq\operatorname{char} k$ a prime number, and $X$ a quasi-projective scheme over $k$. We show that the \'etale homotopy type of the $d$th symmetric power of $X$ is $\mathbb Z/l$-homologically equivalent to the
Hoyois, Marc
core
Noncommutative topology and the world's simplest index theorem. [PDF]
van Erp E.
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Long-term acclimatization to high-altitude hypoxia modifies interhemispheric functional and structural connectivity in the adult brain. [PDF]
Chen J +6 more
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The cyclotomic trace and the K-theoretic analogue of Novikov's conjecture. [PDF]
Bökstedt M, Hsiang WC, Madsen I.
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Relative assembly maps and the K-theory of Hecke algebras in prime characteristic. [PDF]
Lück W.
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Canonicalizing Zeta Generators: Genus Zero and Genus One. [PDF]
Dorigoni D +7 more
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Recent advances in Rapidly-exploring random tree: A review. [PDF]
Xu T.
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28th Annual Computational Neuroscience Meeting: CNS*2019. [PDF]
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