also use $\vec{0}_n$ to denote the *origin* of $\rn$. Let $\mathcal{S}(\rn)$ denote the collection of all *Schwartz functions* on $\rn$, equipped with the classical well-known topology, and $\mathcal{S}'(\rn)$ its *topological dual*, namely, the collection of all bounded linear functionals on $\mathcal{S}(\rn)$ equipped with the weak-$\ast$ topology. Let $\mathbb{N}:=\{1,\,2,...\}$ and $\mathbb{Z}_+:=\mathbb{N}\bigcup\{0\}$. Denote by the *symbol* $\mathcal{Q}$ the set of all cubes having their edges parallel to the coordinate axes. Also, for any $x\in\rn$ and $l\in(0,\fz)$, $Q(x,l)$ denotes the cube with the center $x$ and the side-length $l$. Furthermore, for any cube $Q\in\mathcal{Q}$ and $j\in\mathbb{Z}_+$, let $S_j(Q):=(2^{j+1}Q)\setminus(2^jQ)$ with $j\in\mathbb{N}$ and $S_0(Q):=2Q$. For any $\varphi\in\mathcal{S}(\rn)$ and $t\in(0,\infty)$, let $\varphi_t(\cdot):=t^{-n}\varphi(t^{-1}\cdot)$. For any $s\in\mathbb{R}$, we denote by $\lfloor s\rfloor$ the *largest integer not greater than* $s$. For any $p\in[0,1]$, let $p'$ be its *conjugate index*, that is, $p'$ satisfies $1/p+1/p'=1$. We always use $C$ to denote a *positive constant*, which is independent of the main parameter, but it may vary from line to line. Moreover, we use $C_{(\gamma,\ \beta,\ \ldots)}$ to denote a positive constant depending on the indicated parameters $\gamma,\ \beta,\ \ldots$. If, for any real functions $f$ and $g$, $f\leq Cg$, we then write $f\lesssim g$ and, if $f\lesssim g\lesssim f$, we then 