H. Kong

activity

20202024

most citedThe

C_{2}

-effective spectral sequence for

C_{2}

-equivariant connective real

K

-theory

5 citations · 8 across the 11 of their papers we have counts for

collaborators

Showing 2020Show all

4 papers · 1 filter

math.KT2020

The Chow $t$ -structure on the $\infty$ -category of motivic spectra

Tom Bachmann, Hana Jia Kong, Guozhen Wang +1

We define the Chow $t$ -structure on the $\infty$ -category of motivic spectra $S H (k)$ over an arbitrary base field $k$ . We identify the heart of this $t$ -structure $SH(k)^{c\heartsu…

math.AT2020

Algebraic slice spectral sequences

Dominic Leon Culver, Hana Jia Kong, J. D. Quigley

For certain motivic spectra, we construct a square of spectral sequences relating the effective slice spectral sequence and the motivic Adams spectral sequence. We show the square…

math.AT2020★ 5 cited

The $C_{2}$ -effective spectral sequence for $C_{2}$ -equivariant connective real $K$ -theory

Hana Jia Kong

We construct a $C_{2}$ -equivariant spectral sequence for RO $(C_{2})$ -graded homotopy groups. The construction is by using the motivic effective slice filtration and the $C_{2}$ -equivaria…

math.AT2020

Computational tools for twisted topological Hochschild homology of equivariant spectra

Katharine Adamyk, Teena Gerhardt, Kathryn Hess +2

Twisted topological Hochschild homology of $C_{n}$ -equivariant spectra was introduced by Angeltveit, Blumberg, Gerhardt, Hill, Lawson, and Mandell, building on the work of Hill, Hopk…

The Chow t-structure on the ∞-category of motivic spectra

Algebraic slice spectral sequences

The C2​-effective spectral sequence for C2​-equivariant connective real K-theory

Computational tools for twisted topological Hochschild homology of equivariant spectra

The Chow $t$ -structure on the $\infty$ -category of motivic spectra

The $C_{2}$ -effective spectral sequence for $C_{2}$ -equivariant connective real $K$ -theory