论文标题
运算符价态$（l^{p}，l^{q}）$
Operator-valued $(L^{p},L^{q})$ Fourier multipliers and stability theory for evolution equations
论文作者
论文摘要
我们概述了有关操作员值$（l^{p}，l^{q}）$傅立叶乘数和进化方程的稳定性理论的一些最新结果。目的是为基础思想提供相对非技术的介绍，强调这两个领域之间的联系。我们还指出了如何将$（l^{p}，l^{q}）$傅立叶乘数应用于函数计算理论。
We give an overview of some recent results on operator-valued $(L^{p},L^{q})$ Fourier multipliers and stability theory for evolution equations. The aim is to provide a relatively nontechnical introduction to the underlying ideas, emphasizing the connection between the two areas. We also indicate how operator-valued $(L^{p},L^{q})$ Fourier multipliers can be applied to functional calculus theory.
