發(fā)布時(shí)間：2018-06-20 02:32

  本文選題：薛定諤算子 + 交換子�。� 參考：《數(shù)學(xué)進(jìn)展》2017年03期

【摘要】：對(duì)與薛定諤算子L=-△+V(·)相關(guān)的黎斯位勢(shì)L~(-β/2),本文得到了交換子的端點(diǎn)型估計(jì),即L~(-β/2)_b(f)(x)=b(x)L~(-β/2)(f)(x)-L~(-β/2)(bf)(x)是L~(d/β)(R~d)到BMO_L或BLO_L有界的,其中位勢(shì)函數(shù)V(·)滿足反H?lder不等式,b(x)∈BMO_θ(ρ).
[Abstract]:In this paper, we obtain an estimate of the end type of commutator for the Riesz potential Ln- 尾 / 2n associated with the Schr 枚 dinger operator L ~ (-V (), that is, L ~ (-)-尾 / 尾 ~ (2 / 2) -L ~ (+) -L ~ (+) P / L ~ (2) P / L ~ (2) P / P ~ (2) P / R ~ (2) is bound to BMOL or BLOL, in which the potential function V () satisfies the anti-Hlder inequality BX) 鈭，

本文編號(hào)：2042530