We generalize the framework developed in (Anal. PDE 13 (4) (2020) 1173-1219) to prove certain Strichartz estimates which are scale-invariant up to an $\epsilon$-loss on any product of compact groups and odd-dimensional spheres. Some partial results toward such Strichartz estimates on a general compact globally symmetric space are also given, including a kernel estimate sharp up to an $\epsilon$-loss near rational times and near corners of a maximal torus.

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Strichartz关于紧群和奇维球体乘积的薛定er方程的估计

我们推广了（开发框架肛门。PDE 13（4）（2020）1173年至1219年），以证明某些的Strichartz估计这是规模不变长达一个$\epsilon$致密群和奇数维球体的任何产品的损失。还给出了在一般紧致全局对称空间上对这种Strichartz估计的一些部分结果，包括直到$\epsilon$-在合理时间和最大圆环的拐角附近损失。