Guoqi Yan
We give an explicit formula for the $RO(C_{2^n})$-graded homotopy of $H\underline{\mathbb{F}_2}$.
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Guoqi Yan
We give an explicit formula for the $RO(C_{2^n})$-graded homotopy of $H\underline{\mathbb{F}_2}$.
Shai Haran
We define the concept of a bi-operad. We develop the homotopy theory of "Bital-Sets" and of infinite-bi-operads. We develop a geometry of generalized schemes based on the spectra of distributive monochromatic bi-operads.
Ivan Marin
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I-Ming Tsai
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Xin Fu
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Shreyas Samaga
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Oron Y. Propp
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Piotr Pstrągowski
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Mehmet Solgun
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Dang Ho Hai Nguyen, Lionel Schwartz
This note gives a new construction of Takayasu's cofibrations.
S. R. Sverchkov
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Alexander Dranishnikov
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Takahiro Matsushita
We construct a free $\mathbb{Z}_2$-manifold $X_n$ for a positive integer $n$ such that $w_1(X_n)^n \neq 0$, but there is no $\mathbb{Z}_2$-equivariant map from $S^2$ to $X_n$.
Semen Podkorytov
We prove that homotopy invariants of finite degree distinguish homotopy classes of maps of a connected compact CW-complex to a nilpotent connected CW-complex with finitely generated homotopy groups.
William Kronholm
In this paper, we compute the $RO(\mathbb{Z}/2)$-graded equivariant cohomology of rotation groups and Stiefel manifolds with particular involutions.
Ivan Yudin
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Ib Madsen
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Martin Jakob
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Jie Wu
The homology with coefficients in a field of the configuration spaces $C(M\times \bold R ^n,M_o\times \bold R ^n;X)$ is determined in this paper.
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