分离余切型与正交辛箭图的量子库仑分支
Quantized Coulomb Branches of Separated Cotangent Type and Orthosymplectic Quivers
AI总结：
该研究提出分离余切型量子库仑分支的定义，证明其经典构造可恢复非余切型库仑分支，推导拟极小单极算子公式，计算正交辛箭图的单极算子并构造了相关代数同态。
AI中文摘要：
我们提出了分离余切型量子库仑分支的定义，并证明对应的经典构造可恢复非余切型库仑分支。我们还得到了任意余切型下拟极小单极算子的公式。应用这些结果，我们计算了正交辛箭图的单极算子，并构造了从分裂ADE型的移位扭曲杨子代数到对应量子库仑分支代数的同态。
英文摘要：
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 branch. We also obtain a formula for quasi-minuscule monopole operators in arbitrary cotangent type. Applying these results, we compute the monopole operators for orthosymplectic quivers and construct a homomorphism from the shifted twisted Yangian of split ADE type to the corresponding quantized Coulomb branch algebra.
