activity
20202026
most citedArithmetic Phase Transitions For Mosaic Maryland Model

3 citations · 3 across the 14 of their papers we have counts for

collaborators

15 papers

math.GR2026

Skew-product groups of finite abelian -groups

Jiawei He

A skew-morphism of a finite group is a permutation of fixing the identity element such that there exists a function satisfying $σ(xy)=σ(x)σ^{π(…

math-ph2026

Cantor Spectrum via a Reducibility-Duality Bridge for the Mosaic Almost Mathieu Operator

Jiawei He, Yuan Shan, Yongjian Wang

We study the mosaic Almost Mathieu operator, a quasiperiodic model that naturally admits a singular strip-Jacobi representation. By establishing a duality framework and extending t…

math.DS2026

Long-time dynamics for time-nonlocal generalized Rayleigh-Stokes equations

Li Peng, Lin Deng, Jia Wei He

In this paper, we consider an autonomous semi-dynamical system driven by semilinear time-nonlocal evolution equations, these type equations are used to describe the Rayleigh-Stokes…

physics.optics2026

Non-Hermitian Anomalous Scaling Engineering

Shulin Wang, Jiawei He, Zhiyuan Yang +2

Non-Hermitian systems exhibit anomalous scaling, a striking departure from conventional bulk laws, rooted in the non-Hermitian skin effect (NHSE). Here, we experimentally uncover t…

math.DS2026

Admissibility approach to nonuniform exponential dichotomies roughness with nonlocal perturbations

Jiawei He, Jianhua Huang

Nonuniform exponential dichotomy serves as an important characteristic of nonuniform hyperbolicity, while admissibility of function classes is often used to characterize nonuniform…

math.RT2026

Permutation groups and symmetric Hecke algebras

Jiawei He, Xiaogang Li

The endomorphism algebras of the permutation modules for transitive permutation groups, known as Hecke algebras, are fundamental objects in representation theory. While group algeb…

math.NA2026

Approximation for stochastic time-space fractional cable equations driven by rough noise

Jiawei He, Jianhua Huang, Fang Su +1

The time-space fractional cable equation arises from extending the generalized fractional Ohm's law to model anomalous diffusion processes. In this paper, we develop and analyze a…

math.GR2024

On finite totally k-closed groups

Jiawei He, Xiaogang Li

Let be a finite group acting faithfully on a finite set . For a positive integer , acts naturally on the Catesian product . In this paper,…

math.GR2024

The endomorphism rings of permutation modules of -transitive permutation groups

Jiawei He, Xiaogang Li

Recent classification of -transitive permutation groups leaves us with six families of groups which are -transitive, or Frobenius, or one-dimensional affine, or the…

math.GR2024

Schur rings over Free Abelian Group of Rank Two

Gang Chen, Jiawei He, Zhiman Wu

Schur rings are a type of subrings of group rings afforded by a partition of the underlined group. In this paper, Schur rings over free abelian group of rank two are classified und…

math.SP2023

Construction of finite differentiable quasi-periodic Schrödinger operators with cantor spectrum

Jiawei He, Hongyu Cheng

In this paper, we present an approach for explicitly constructing quasi-periodic Schrödinger operators with Cantor spectrum with potential. Additionally, we provide polynomia…

math.CO2023

Schur rings over infinite dihedral group

Gang Chen, Jiawei He, Zhiman Wu

Schur rings over the infinite dihedral group are studied according to properties of Schur rings over infinite groups and the classification of Sch…

math-ph2022★ 3 cited

Arithmetic Phase Transitions For Mosaic Maryland Model

Jiawei He, Xu Xia

We give a precise description of spectral types of the Mosaic Maryland model with any irrational frequency, which provides a quasi-periodic unbounded model with non-monotone potent…

math.GR2020

Schur Rings over Z \times Z_3

Gang Chen, Jiawei He

For the direct product $\cZ\times \cZ_3$ of infinite cyclic group $\cZ$ and a cyclic group $\cZ_3$ of order , the schur rings over it are classified. In particular, all the schu…

math.CO2020

A characterization of exceptional pseudocyclic association schemes by multidimensional intersection numbers

Gang Chen, Jiawei He, Ilia Ponomarenko +1

Recent classification of -transitive permutation groups leaves us with three infinite families of groups which are neither -transitive, nor Frobenius, nor one-dimen…