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Publisher: School of Information Science and Technology
Date: November 1, 2024
Huang Hongzhi, a mathematics instructor in the School of Information Science and Technology at Jinan University, has made significant contributions to the field of mathematics with the recent publication of his papers in leading international journals. His work appears in esteemed publications, including Advances in Mathematics, a top-tier journal in the SCI journal zone 1 recognized by the Chinese Academy of Sciences and endorsed by the Chinese Mathematical Society, as well as International Mathematics Research Notices, published by Oxford University Press.
(Screenshot of the paper)
In the paper titled Almost splitting maps, transformation theorems and smooth fibration theorems which appears in Advances in Mathematics, Huang collaborated with Professor Huang Xiantao from Sun Yat-sen University, serving as a first author. This contribution is part of their ongoing exploration of transformation theories and smooth fiber theories.
(Screenshot of the paper)
Additionally, his paper A Finite Topological Type Theorem for Open Manifolds with Non-Negative Ricci Curvature and Almost Maximum Local Rewinding Volume, published in International Mathematics Research Notices, presents groundbreaking findings in topology. Here, Huang verifies a finite topological type theorem for a specific class of open manifolds with non-negative Ricci curvature. Notably, this research departs from traditional methods by discarding the regularity condition that adheres to the Toponogov triangle comparison rule, necessitating the development of a novel proof strategy. This new approach also holds potential applicability to earlier studies within related frameworks.
For those interested in exploring Huang Hongzhi's work, here are the links to the published papers:
1. [Almost Splitting Maps, Transformation Theorems and Smooth Fibration Theorems] (https://www.sciencedirect.com/science/article/abs/pii/S0001870824004298)
2. [A Finite Topological Type Theorem for Open Manifolds with Non-Negative Ricci Curvature and Almost Maximal Local Rewinding Volume] (https://arxiv.org/html/2205.12315v2)
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