activity
20202026
most citedClassification of noncommutative conics associated to symmetric regular superpotentials

1 citations · 2 across the 7 of their papers we have counts for

collaborators

7 papers

math.RA2026

Point varieties and point-exactness of Koszul algebras

Haigang Hu, Wenchao Wu, Yu Ye

In this paper, we introduce the point-exact condition for a Koszul algebra , which is useful for characterizing the (G1) condition of in the sense of Mori. Let ,…

math.RA2026

Classification of noncommutative central conics

Haigang Hu, Izuru Mori, Wenchao Wu

Classification of noncommutative quadric hypersurfaces is one of the major projects in noncommutative algebraic geometry. In recent years, we are dedicated to complete the classifi…

math.RA2025

Noncommutative affine pencils of conics

Haigang Hu, Izuru Mori, Koki Takeda +1

This paper is one of the series of papers which are dedicated to the complete classification of noncommutative conics. In this paper, we define and study noncommutative affine penc…

math.RA2024

Quasi-diagrams and gentle algebras

Haigang Hu, Xiao-Chuang Wang, Yu Ye

Any gentle algebra with one maximal path corresponds to a unique quasi-diagram . We introduce the regularity for , and show that has finite global dimension if and on…

math.RA2023

Clifford quadratic complete intersections

Haigang Hu, Izuru Mori

In this paper, we define and study Clifford quadratic complete intersections. After showing some properties of Clifford quantum polynomial algebras, we show that there is a natural…

math.RA2021★ 1 cited

Noncommutative conics in Calabi-Yau quantum projective planes

Haigang Hu, Masaki Matsuno, Izuru Mori

In noncommutative algebraic geometry, noncommutative quadric hypersurfaces are major objects of study. In this paper, we focus on studying noncommutative conics $\operatorname{Proj…

math.RA2020★ 1 cited

Classification of noncommutative conics associated to symmetric regular superpotentials

Haigang Hu

Let be a -dimensional quantum polynomial algebra, and a central regular element. The quotient algebra is called a noncommutative conic. For a noncomm…