论文标题
尖锐的$ l^p $估算值的振荡整体操作员任意签名
Sharp $L^p$ estimates for oscillatory integral operators of arbitrary signature
论文作者
论文摘要
Hörmander-type振荡的振荡性积分运算符的$ l^p $估计量在该阶段的一般签名假设下建立在所有维度上。这同时概括了作者和古斯（Guth）的早期作品，这些作者和古斯（Guth）处理了最大的签名案例，以及斯坦因（Stein）和布尔加因（Bourgain）的作品（guth），这是对待最小的签名案例。
The sharp range of $L^p$-estimates for the class of Hörmander-type oscillatory integral operators is established in all dimensions under a general signature assumption on the phase. This simultaneously generalises earlier work of the authors and Guth, which treats the maximal signature case, and also work of Stein and Bourgain--Guth, which treats the minimal signature case.
