Sibei Yang

activity

20112025

most citedMusielak-Orlicz-Hardy Spaces Associated with Operators Satisfying Reinforced Off-Diagonal Estimates

81 citations · 87 across the 6 of their papers we have counts for

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Showing 2018Show all

3 papers · 1 filter

math.CA2018

New Characterizations of Musielak-Orlicz-Sobolev Spaces via Sharp Ball Averaging Functions

Sibei Yang, Dachun Yang, Wen Yuan

In this article, the authors establish a new characterization of the Musielak--Orlicz--Sobolev space on $R^{n}$ , which includes the classical Orlicz--Sobolev space, the weig…

math.CA2018

Atomic and Maximal Function Characterizations of Musielak-Orlicz-Hardy Spaces Associated to Non-negative Self-adjoint Operators on Spaces of Homogeneous Type

Sibei Yang, Dachun Yang

Let $X$ be a metric space with doubling measure and $L$ a non-negative self-adjoint operator on $L^{2} (X)$ whose heat kernels satisfy the Gaussian upper bound est…

math.AP2018

$L^{Φ (A (x, \cdot))}$ estimate for the gradient in $W^{1, A (x, \cdot)}$

Duchao Liu, Beibei Wang, Sibei Yang

Under appropriate assumptions on the $N (Ω)$ -fucntion, the $L^{Φ (A (x, \cdot))}$ estimate for the gradient of the minimizers of a class of energy functional in Musielak-Orlicz-Sobolev…

New Characterizations of Musielak-Orlicz-Sobolev Spaces via Sharp Ball Averaging Functions

Atomic and Maximal Function Characterizations of Musielak-Orlicz-Hardy Spaces Associated to Non-negative Self-adjoint Operators on Spaces of Homogeneous Type

LΦ(A(x,⋅)) estimate for the gradient in W1,A(x,⋅)

$L^{Φ (A (x, \cdot))}$ estimate for the gradient in $W^{1, A (x, \cdot)}$