Ciqiang Zhuo

Intrinsic Square Function Characterizations of Hardy Spaces with Variable Exponents

Let

COMPLEX INTERPOLATION ON BESOV-TYPE AND TRIEBEL–LIZORKIN-TYPE SPACES

p(\cdot ):\ \mathbb R^n\rightarrow (0,\infty )

Characterizations of Besov-Type and Triebel-Lizorkin-Type Spaces via Averages on Balls

p(·):Rn→(0,∞) be a measurable function satisfying some decay condition and some locally log-Hölder continuity. In this article, through first establishing characterizations of the variable exponent Hardy space

Triebel--Lizorkin type spaces with variable exponents

H^{p(\cdot )}(\mathbb R^n)

Musielak–Orlicz Besov-type and Triebel–Lizorkin-type spaces

Hp(·)(Rn) in terms of the Littlewood–Paley g-function, the Lusin area function, and the