activity
20132026
most citedOn -tilting finiteness of the Schur algebra

14 citations · 44 across the 15 of their papers we have counts for

collaborators

16 papers

math.RT2026

On bricks of one-point extension algebras

Qi Wang

Let be the one-point extension algebra of by the extension module . Using the standard triple description of -modules, we characterize mixed bricks through an in…

math.RT2023★ 2 cited

Representation type of cyclotomic quiver Hecke algebras of type

Susumu Ariki, Linliang Song, Qi Wang

We first investigate a connected quiver consisting of all dominant maximal weights for an integrable highest weight module in affine type A. This quiver provides an efficient metho…

math.RT2022★ 2 cited

On -tilting finiteness of symmetric algebras of polynomial growth

Kengo Miyamoto, Qi Wang

In this paper, we report on the -tilting finiteness of some classes of finite-dimensional algebras over an algebraically closed field, including symmetric algebras of polynomial…

math.RT2022

A symmetry of silting quivers

Takuma Aihara, Qi Wang

We investigate symmetry of the silting quiver of a given algebra which is induced by an anti-automorphism of the algebra. In particular, one shows that if there is a primitive idem…

math.RT2022

On -tilting modules over trivial extensions of gentle tree algebras

Qi Wang, Yingying Zhang

We show that trivial extensions of gentle tree algebras are exactly Brauer tree algebras without exceptional vertex. We also give a characterization for the algebras whose trivial…

math.RT2021★ 1 cited

A complete classification of -tilting finite Schur algebras

Toshitaka Aoki, Qi Wang

In this paper, we determine the -tilting finiteness for some blocks of classical Schur algebras. Combining with the results in arXiv:2010.05206, we get a complete classification…

math.RT2021★ 1 cited

Representation-finite tensor product of simply connected algebras

Kengo Miyamoto, Qi Wang

We determine the representation-finiteness of , where both and are simply connected algebras with at least three simple modules.

math.RT2020★ 14 cited

On -tilting finiteness of the Schur algebra

Qi Wang

We determined the -tilting finiteness of Schur algebras over an algebraically closed field of arbitrary characteristic, except for a few small cases.

math.QA2020

Pre-Lie analogues of Poisson-Nijenhuis structures and Maurer-Cartan equations

Jiefeng Liu, Qi Wang

In this paper, we study pre-Lie analogues of Poisson-Nijenhuis structures and introduce ON-structures on bimodules over pre-Lie algebras. We show that an ON-structure gives rise to…

math.RA2020★ 3 cited

Koszul-Vinberg structures and compatible structures on left-symmetric algebroids

Qi Wang, Jiefeng Liu, Yunhe Sheng

In this paper, we introduce the notion of Koszul-Vinberg-Nijenhuis structures on a left-symmetric algebroid as analogues of Poisson-Nijenhuis structures on a Lie algebroid, and sho…

math.RT2020★ 10 cited

Report on the finiteness of silting objects

Takuma Aihara, Takahiro Honma, Kengo Miyamoto +1

We discuss the finiteness of (two-term) silting objects. First, we investigate new triangulated categories without silting object. Second, one studies two classes of -tilting-fi…

math.RT2019★ 10 cited

On -tilting finite simply connected algebras

Qi Wang

We show that -tilting finite simply connected algebras are representation-finite. Then, some related algebras are considered, including iterated tilted algebras, tubular algebra…

math.RT2019

-tilting finiteness of two-point algebras I

Qi Wang

As the first attempt to classify -tilting finite two-point algebras, we have determined the -tilting finiteness for minimal wild two-point algebras and some tame two-point al…

math.RA2017

Nijenhuis operators on pre-Lie algebras

Qi Wang, Chengming Bai, Jiefeng Liu +1

First we use a new approach to give a graded Lie algebra whose Maurer-Cartan elements characterize pre-Lie algebra structures. Then using this graded Lie bracket we define the noti…

math.CT2016

On non-abelian extensions of Leibniz algebras

Jiefeng Liu, Yunhe Sheng, Qi Wang

In this paper, first we classify non-abelian extensions of Leibniz algebras by the second non-abelian cohomology. Then, we construct Leibniz 2-algebras using derivations of Leibniz…

math.CO2013★ 1 cited

On the size of Kakeya sets in finite vector spaces

Gohar Kyureghyan, Peter Müller, Qi Wang

For a finite field GF(q) a Kakeya set K is a subset of GF(q)^n that contains a line in every direction. This paper derives new upper bounds on the minimum size of Kakeya sets when…