A. Li

activity

20152023

most citedDiquark and chiral condensate in a self-consistent NJL-type model

9 citations · 13 across the 6 of their papers we have counts for

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4 papers · 1 filter

math.AT2023

The stable Picard group of finite Adams Hopf algebroids with an application to the $R$ -motivic Steenrod subalgebra $A (1)^{R}$

Xu Gao, Ang Li

In this paper, we investigate the rigidity of the stable comodule category of a specific class of Hopf algebroids known as finite Adams, shedding light on its Picard group. Then we…

math.AT2021

On realizations of the subalgebra $A^{R} (1)$ of the $R$ -motivic Steenrod Algebra

Prasit Bhattacharya, Bertrand J. Guillou, Ang Li

In this paper, we show that the finite subalgebra $A^{R} (1)$ , generated by $Sq^{1}$ and $Sq^{2}$ , of the $R$ -motivic Steenrod algebra $\ma…

math.AT2020★ 1 cited

An $R$ -motivic $v_{1} -$ self-map of periodicity $1$

Prasit Bhattacharya, Bertrand Guillou, Ang Li

We consider a nontrivial action of $C_{2}$ on the type $1$ spectrum $Y := M_{2} (1) \land C (η)$ , which is well-known for admitting a $1$ -periodic $…

math.AT2019★ 2 cited

The $v_{1}$ -Periodic Region of the Complex-Motivic Ext

Ang Li

We establish a $v_{1}$ -periodicity theorem in Ext over the complex-motivic Steenrod algebra. The element $h_{1}$ of Ext, which detects the homotopy class $η$ in the motivic Adams spect…

The stable Picard group of finite Adams Hopf algebroids with an application to the R-motivic Steenrod subalgebra A(1)R

On realizations of the subalgebra AR(1) of the R-motivic Steenrod Algebra

An R-motivic v1​−self-map of periodicity 1

The v1​-Periodic Region of the Complex-Motivic Ext

The stable Picard group of finite Adams Hopf algebroids with an application to the $R$ -motivic Steenrod subalgebra $A (1)^{R}$

On realizations of the subalgebra $A^{R} (1)$ of the $R$ -motivic Steenrod Algebra

An $R$ -motivic $v_{1} -$ self-map of periodicity $1$

The $v_{1}$ -Periodic Region of the Complex-Motivic Ext