Muckenhoupt-type weights and the intrinsic structure in Bessel Setting

Ji Li, Chong-Wei Liang, Fred Yu-Hsiang Lin +1

Fix $\lambda >-1/2$ and $\lambda \ne 0$. Consider the Bessel operator (introduced by Muckenhoupt--Stein) ${△}_{\lambda }:=-\frac{d^2}{d{x}^2}-\frac{2\lambda }{x}\frac{d}{dx}$ on ${\mathbb{R}}_{+}:=(0,\infty )$…