Hadi Zare

activity

20092021

most citedDeep Learning Approach on Information Diffusion in Heterogeneous Networks

56 citations · 223 across the 24 of their papers we have counts for

collaborators

Showing 2015 · math.ATShow all

4 papers · 2 filters

math.AT2015

Generalised geometric weak conjecture on spherical classes and non-factorisation of Kervaire invariant one elements

Hadi Zare

This paper is on the Curtis conjecture. We show that the image of the Hurewicz homomorhism $h : π_{*} Q_{0} S^{0} \to H_{*} (Q_{0} S^{0}; Z)$ , when restricted to product of positive dimension…

math.AT2015★ 2 cited

Splitting Madsen-Tillmann spectra II. The Steinberg idempotents and Whitehead conjecture

Takuji Kashiwabara, Hadi Zare

We show that, at the prime $p = 2$ , the spectrum $Σ^{- n} D (n)$ splits off the Madsen-Tillmann spectrum $M T O (n) = B O (n)^{- γ_{n}}$ which is compatible with the classic splitting of $M (n)$ o…

math.AT2015

On the Bott periodicity, $A$ -annihilated classes in $H_{*} QX$ , and the stable symmetric hit problem

Hadi Zare

We provide a characterisation of $A$ -annihilated generators in the homology ring $H_{*} (QX; Z /2)$ and $H_{*} (Q (X_{+}); Z /2)$ when $X$ is some path connected spa…

math.AT2015

On the Hurewicz homomorphism on the extensions of ideals in $π_{}^{s}$ and spherical classes in $H_{} Q_{0} S^{0}$

Hadi Zare

This is about Curtis conjecture on the image of the Hurewicz map $h :_{2} π_{*} Q_{0} S^{0} \to H_{*} (Q_{0} S^{0}; Z /2)$ . First, we show that if $f \in_{2} π_{*}^{s}$ is of Adams filtration at least $3$ w…

Generalised geometric weak conjecture on spherical classes and non-factorisation of Kervaire invariant one elements

Splitting Madsen-Tillmann spectra II. The Steinberg idempotents and Whitehead conjecture

On the Bott periodicity, A-annihilated classes in H∗​QX, and the stable symmetric hit problem

On the Hurewicz homomorphism on the extensions of ideals in π∗s​ and spherical classes in H∗​Q0​S0

On the Bott periodicity, $A$ -annihilated classes in $H_{*} QX$ , and the stable symmetric hit problem

On the Hurewicz homomorphism on the extensions of ideals in $π_{}^{s}$ and spherical classes in $H_{} Q_{0} S^{0}$