Liang Song

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20112026

most citedBoundary Korn Inequality and Neumann Problems in Homogenization of Systems of Elasticity

15 citations · 32 across the 21 of their papers we have counts for

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Showing 2019 · math.APShow all

4 papers · 2 filters

math.AP2019

BMO spaces associated to operators with generalised Poisson bounds on non-doubling manifolds with ends

Peng Chen, Xuan Thinh Duong, Ji Li +2

Consider a non-doubling manifold with ends $M = R^{n} ♯ R^{m}$ where $R^{n} = R^{n} \times S^{m - n}$ for $m > n \geq 3$ . We say that a…

math.AP2019★ 4 cited

Characterizations of the Hardy space $H_{F I O}^{1} (R^{n})$ for Fourier integral operators

Zhijie Fan, Naijia Liu, Jan Rozendaal +1

The Hardy spaces for Fourier integral operators $H_{F I O}^{p} (R^{n})$ , for $1 \leq p \leq \infty$ , were introduced by Smith in [Smith,1998] and Hassell et al. in [H…

math.AP2019

Weak type $(1, 1)$ bounds for Schrödinger groups

Peng Chen, Xuan Thinh Duong, Ji Li +2

Let $L$ be a non-negative self-adjoint operator acting on $L^{2} (X)$ where $X$ is a space of homogeneous type with a dimension $n$ . Suppose that the heat kernel of $L$ satisfies a Ga…

math.AP2019

Frame decomposition and radial maximal semigroup characterization of Hardy spaces associated to operators

Xuan Thinh Duong, Ji Li, Liang Song +1

Let $L$ be the generator of an analytic semigroup whose kernels satisfy Gaussian upper bounds and Hölder's continuity. Also assume that $L$ has a bounded holomorphic functional cal…

BMO spaces associated to operators with generalised Poisson bounds on non-doubling manifolds with ends

Characterizations of the Hardy space HFIO1​(Rn) for Fourier integral operators

Weak type (1,1) bounds for Schrödinger groups

Frame decomposition and radial maximal semigroup characterization of Hardy spaces associated to operators

Characterizations of the Hardy space $H_{F I O}^{1} (R^{n})$ for Fourier integral operators

Weak type $(1, 1)$ bounds for Schrödinger groups