Mingcong Zeng

activity

20182025

H F_{2} \land H F_{2}

1 citations · 1 across the 1 of their papers we have counts for

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math.AT2025

Equivariant Steenrod Operations

Prasit Bhattacharya, Alex Waugh, Mingcong Zeng +1

We introduce the notion of $R$ -Eulerian sequences for any $N_{\infty}$ -ring spectrum $R$ of finite orientation order. We prove that each $R$ -Eule…

math.AT2021★ 1 cited

Quotient rings of $H F_{2} \land H F_{2}$

Agnes Beaudry, Michael A. Hill, Tyler Lawson +2

We study modules over the commutative ring spectrum $H F_{2} \land H F_{2}$ , whose coefficient groups are quotients of the dual Steenrod algebra by collections of the Mil…

math.AT2018

The $Z$ -homotopy fixed points of $C_{n}$ spectra with applications to norms of $M U_{R}$

Michael A. Hill, Mingcong Zeng

We introduce a computationally tractable way to describe the $Z$ -homotopy fixed points of a $C_{n}$ -spectrum $E$ , producing a genuine $C_{n}$ spectrum $E^{hn Z}$ who…

Equivariant Steenrod Operations

Quotient rings of HF2​∧HF2​

The Z-homotopy fixed points of Cn​ spectra with applications to norms of MUR​

Quotient rings of $H F_{2} \land H F_{2}$

The $Z$ -homotopy fixed points of $C_{n}$ spectra with applications to norms of $M U_{R}$