6 citations · 6 across the 10 of their papers we have counts for
10 papers
Representation-tame Geiß-Leclerc-Schröer algebras and a revised GLS conjecture on root systems
Qiang Dong, Zengqiang Lin, Ming Lu +1
Using Galois covering theory and equivariant techniques, we classify all connected representation-tame Geiß--Leclerc--Schröer (GLS) algebras in terms of their defining triples $(C,…
Twisted quantum loop algebras via semi-derived Ringel-Hall algebras
Ming Lu, Shiquan Ruan
Twisted quantum loop algebras are a generalization of twisted quantum affine algebras in Drinfeld new presentation. The Hall algebras of Geigle--Lenzing's weighted projective lines…
Growth rates of indecomposable summands in tensor powers of representations of quivers
Ming Lu, Yayun Zhang
Tensor products of quiver representations have been extensively studied; typical examples include the pointwise tensor product and the tensor product induced by the coalgebra struc…
Double Hall-Littlewood symmetric polynomials
Jiayi Chen, Ming Lu, Shiquan Ruan
We establish a ring isomorphism between the derived Hall algebra of the Jordan quiver and the ring of double symmetric functions (i.e., the ring of symmetric polynomials in two set…
Analogue of Feigin's map on quantum group of split type
Ming Lu, Shiquan Ruan, Haicheng Zhang
The (universal) quantum groups are as a vast generalization of (Drinfeld double) quantum groups. We establish an algebra homomorphism from universal quantum group o…
Hall algebras of weighted projective lines and quantum symmetric pairs III: quasi-split type
Ming Lu, Shiquan Ruan
From a category with an involution , we introduce -complexes, which are a generalization of (bounded) complexes, periodic complexes and modules of $…
Hall algebras of weighted projective lines and quantum symmetric pairs II: injectivity
Ming Lu, Shiquan Ruan
We show that the morphism from the quantum loop algebra of split type to the Hall algebra of the weighted…
Braid group action and quasi-split affine quantum groups II: higher rank
Ming Lu, Weiqiang Wang, Weinan Zhang
This paper studies quantum symmetric pairs associated with quasi-split Satake diagrams of affine type $A_{2r-1}, D_r, E_{6}…
Derived Hall algebras of root categories
Jiayi Chen, Ming Lu, Shiquan Ruan
For a finitary hereditary abelian category , we define a derived Hall algebra of its root category by counting the triangles and using the octahedral axiom, which is p…
Braid group action and quasi-split affine quantum groups I
Ming Lu, Weiqiang Wang, Weinan Zhang
This is the first of two papers on quasi-split affine quantum symmetric pairs , focusing on t…