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20192026
most citedQuantitative Versions of the Two-dimensional Gaussian Product Inequalities

3 citations · 5 across the 7 of their papers we have counts for

collaborators

7 papers

math.AG2026

On Automorphism Groups of (1,2)-Surfaces

Hang Zhao

Let be a minimal surface of general type with and , called a -surface. We give a geometric recovery and refinement of D. Wen's bound $|\mathrm{Aut}(S…

math.PR2023★ 1 cited

Some New Results on Gaussian Product Inequalities

Qian-Qian Zhou, Han Zhao, Ze-Chun Hu +1

The long-standing Gaussian product inequality (GPI) conjecture states that, for any centered -valued Gaussian random vector and any positive reals…

math.AG2023

On open algebraic surfaces of general type whose log canonical maps composed of a pencil

Hang Zhao

Let be a minimal log pair of general type with a smooth projective surface and a simple normal corssing reduced divisor on . We assume that its log canonial line…

math.PR2022★ 3 cited

Quantitative Versions of the Two-dimensional Gaussian Product Inequalities

Ze-Chun Hu, Han Zhao, Qian-Qian Zhou

The Gaussian product inequality (GPI) conjecture is one of the most famous inequalities associated with Gaussian distributions and has attracted a lot of concerns. In this note, we…

math.AG2022★ 1 cited

On the relative Morrison-Kawamata cone conjecture

Zhan Li, Hang Zhao

We relate the Morrison-Kawamata cone conjecture for Calabi-Yau fiber spaces to the existence of Shokurov polytopes. For K3 fibrations, the existence of (weak) fundamental domains f…

math.AG2021

On numerically trivial automorphisms of threefolds of general type

Zhi Jiang, Wenfei Liu, Hang Zhao

In this paper, we prove that the group of numerically trivial automorphisms are uniformly bounded for smooth projective threefolds of general type…

math.AG2019

Automorphisms of 3-folds of general type acting trivially on cohomology

Hang Zhao

Let be a minimal projective threefold of general type over with only Gorenstein quotient singularities, and let be the subgroup of a…