F Zheng - Science China Mathematics, 2019 - Springer
Some recent progress in non-Kähler geometry Page 1 SCIENCE CHINA Mathematics November 2019 Vol.62 No.11: 2423–2434 https://doi.org/10.1007/s11425-019-9528-1 c⃝ …
Q Wang, B Yang, F Zheng - Transactions of the American Mathematical …, 2020 - ams.org
In this paper, we give a classification of all compact Hermitian manifolds with flat Bismut connection. We show that the torsion tensor of such a manifold must be parallel, thus the …
This paper is a sequel to our studies\cite {ZZ} and\cite {YZZ} on Bismut K\" ahler-like manifolds, or {\em BKL} manifolds for short. We will study the structural theorems for {\em …
Q Zhao, F Zheng - The Journal of Geometric Analysis, 2022 - Springer
In a paper by Angella, Otal, Ugarte, and Villacampa, the authors conjectured that on a compact Hermitian manifold, if a Gauduchon connection other than Chern or Strominger is …
In this paper, we prove a conjecture raised by Angella, Otal, Ugarte, and Villacampa recently, which states that if the Strominger connection (also known as Bismut connection) of …
Q Zhao, F Zheng - Journal of Geometry and Physics, 2019 - Elsevier
In this note, we analyze the question of when will a complex nilmanifold have Kähler-like Strominger (also known as Bismut), Chern, or Riemannian connection, in the sense that the …
ST Yau, Q Zhao, F Zheng - arXiv preprint arXiv:1908.05322, 2019 - arxiv.org
In this paper, we study a special type of compact Hermitian manifolds that are Strominger K\" ahler-like, or SKL for short. This condition means that the Strominger connection (also …
ST Yau, Q Zhao, F Zheng - Transactions of the American Mathematical …, 2023 - ams.org
In this paper, we study a special type of compact Hermitian manifolds that are Strominger Kähler-like, or SKL for short. This condition means that the Strominger connection (also …
S Chen, F Zheng - The Journal of Geometric Analysis, 2022 - Springer
In this article, we propose the following conjecture: if the Strominger connection of a compact Hermitian manifold has constant non-zero holomorphic sectional curvature, then the …