论文标题
部分可观测时空混沌系统的无模型预测
Herz-slice spaces and applications
论文作者
论文摘要
令$α\ in \ mathbb r^n $，$ t \ in（0，\ infty）$，$ p \ in（0，\ infty] $，$ r \ in（1，\ infty）$和$ q \ in [1，\ infty] $。 ke_ {q，r}^{α，p}）_ t（\ mathbb r^n）$，非均匀的HERZ-SLICE空间$（Ke_ {q，r}^{α，α，p}）_ t（\ Mathbb r^n）$，并显示了这些属性，并显示了这些属性。
Let $α\in\mathbb R^n$, $t\in(0,\infty)$, $p\in(0,\infty]$, $r\in(1,\infty)$ and $q\in[1,\infty]$. We introduce the homogeneous Herz-slice space $(\dot KE_{q,r}^{α,p})_t(\mathbb R^n)$, the non-homogeneous Herz-slice space $(KE_{q,r}^{α,p})_t(\mathbb R^n)$ and show some properties of them. As an application, the bounds for the Hardy--Littlewood maximal operator on these spaces is considered.
