Qingyun Zeng

activity

20222026

Z_{2}

-violating coupling to thermalized fermions and their impact on gravitational wave detections

1 citations · 1 across the 3 of their papers we have counts for

collaborators

4 papers

math.DG2026

Coefficient Riemann--Hilbert for an Affine Singular Foliation

Qingyun Zeng

For the affine foliation $⟨ x \partial_{x}, y \partial_{x} ⟩$ , we prove that smooth coefficient integration is a strictly unital $A_{\infty}$ quasi-equivalence on every ordinary…

math.DG2025

Higher Riemann-Hilbert Correspondence and Descent for Regular Foliations

Qingyun Zeng

Let $F \subset T M$ be a regular foliation. We construct an $A_{\infty}$ integration functor from globally bounded finite-rank leafwise cohesive modules with locally constan…

hep-ph2025★ 1 cited

Collapsing domain walls with $Z_{2}$ -violating coupling to thermalized fermions and their impact on gravitational wave detections

Qing-Quan Zeng, Xi He, Zhao-Huan Yu +1

We study the dynamics of domain walls formed through the spontaneous breaking of an approximate $Z_{2}$ symmetry in a scalar field, focusing on their collapse under the infl…

math.DG2022

Derived Lie $\infty$ -groupoids and algebroids in higher differential geometry

Qingyun Zeng

We study various problems arising in higher differential geometry using {\it derived Lie $\infty$ -groupoids and algebroids}.We first study Lie $\infty$ -groupoids in various categor…

Coefficient Riemann--Hilbert for an Affine Singular Foliation

Higher Riemann-Hilbert Correspondence and Descent for Regular Foliations

Collapsing domain walls with Z2​-violating coupling to thermalized fermions and their impact on gravitational wave detections

Derived Lie ∞-groupoids and algebroids in higher differential geometry

Collapsing domain walls with $Z_{2}$ -violating coupling to thermalized fermions and their impact on gravitational wave detections

Derived Lie $\infty$ -groupoids and algebroids in higher differential geometry