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20212026
most citedQuantum supersymmetric pairs of basic types

3 citations · 5 across the 16 of their papers we have counts for

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7 papers · 1 filter

math.RT2026

Brauer webs of finite and affine type

Yaolong Shen, Linliang Song, Weiqiang Wang

We introduce and develop an integral diagrammatic framework for two new monoidal categories, the finite and affine B-web categories. They arise naturally from representation catego…

math.RT2026

A Serre-type presentation for quantum supergroups of type A

Weideng Cui, Yaolong Shen

We establish a Serre-type presentation for quantum enveloping superalgebras arising from quantum supersymmetric pairs of type A. We first prove, in arbitrary type, that eva…

math.RT2026

Big categorification on towers of classical groups and wreath product groups

Xin Huang, Pengcheng Li, Yaolong Shen

We develop a uniform framework for ``big'' categorification of representation categories of towers of finite classical groups and wreath product groups. We construct actions of sym…

math.RT2026

Quantized Coulomb Branches of Separated Cotangent Type and Orthosymplectic Quivers

Yaolong Shen, Changjian Su, Rui Xiong

We propose a definition of the quantized Coulomb branches of separated cotangent type, and prove that the corresponding classical construction recovers the non-cotangent Coulomb br…

math.RT2026

On weight modules over truncated shifted iYangians

Yaolong Shen, Linliang Song, Rui Xiong

Truncated shifted iYangians are a family of algebras expected to quantize certain components of affine Grassmannian islices. We introduce orientifold KLRW (oKLRW) algebras associat…

math.QA2026

Relative braid group symmetries on quantum supersymmetric pairs of type sAIII

Yaolong Shen, Weinan Zhang

We introduce the relative Coxeter groupoid and construct intrinsic relative braid group symmetries for quantum supersymmetric pairs of type sAIII. These symmetries are constructed…

math.RT2026

Classifying submodules over monoidal categories

Hadi Salmasian, Alistair Savage, Yaolong Shen

We study the classification of submodules of module categories over monoidal categories, extending ideas of Coulembier on the classification of tensor ideals in monoidal categories…