Let X be a ball Banach function space on ℝ n \mathbbR^n. Let Ω be a Lipschitz function on
the unit sphere of ℝ n \mathbbR^n, which is homogeneous of degree zero and has mean …

Let X be a ball quasi-Banach function space on R n. In this article, the authors first cleverly
introduce some new ball Campanato-type function spaces associated with X. Then, under …

Let X be a ball quasi-Banach function space on ℝ n. In this article, we introduce the weak
Hardy-type space WHX (ℝ n), associated with X, via the radial maximal function. Assuming …

Let X be a ball quasi-Banach function space satisfying some mild additional assumptions
and HX (ℝ n) the associated Hardy-type space. In this article, we first establish the finite …

The targets of this article are threefold. The first one is to give a survey on the recent
developments of function spaces with mixed norms, including mixed Lebesgue spaces …

Let X be a ball quasi-Banach function space on R^ n R n. In this article, assuming that the
powered Hardy–Littlewood maximal operator satisfies some Fefferman–Stein vector-valued …

Let X be a ball quasi-Banach function space on\mathbb R^ n R n. In this article, assuming
that the powered Hardy–Littlewood maximal operator satisfies some Fefferman–Stein vector …

Let X be a ball quasi-Banach function space on R n. In this article, under some mild
assumptions about both X and the boundedness of the Hardy–Littlewood maximal operator …

Abstract Let p∈[1,∞) and X be a ball Banach function space on R n with an absolutely
continuous norm for which the Hardy–Littlewood maximal operator is bounded on (X 1/p) …

Let p→:=(p 1,…, pn), r→:=(r 1,…, rn)∈[1,∞) n, L r→(ℝ n) be the mixed-norm Lebesgue
space, and 𝜃 an integrable function. In this paper, via establishing the boundedness of the …