学术报告（谭超强 2024.5.13）

摘要： In this talk, we present the maximal operator, Cotlar's inequality, and pointwise convergence for non-convolution type Dunkl–Calderón–Zygmund operators in the Dunkl setting.The geometry involves distinct Euclidean metric and the Dunkl metric deduced by finite reflection groups, necessitating novel methods such as truncated singular integrals. We demonstrate their control by the Hardy–Littlewood maximal function, ensuring operator boundedness and establishing two equivalent pointwise convergence results.