S
Shusen Ding
Researcher at Seattle University
Publications - 53
Citations - 557
Shusen Ding is an academic researcher from Seattle University. The author has contributed to research in topics: Harmonic (mathematics) & Semi-elliptic operator. The author has an hindex of 13, co-authored 50 publications receiving 532 citations. Previous affiliations of Shusen Ding include Florida State University & University of Minnesota.
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Inequalities for Differential Forms
TL;DR: Hardy-Littlewood inequalities and Poincare-type inequalities for Jacobians have been studied in this article, where Lipschitz and BMO norms have been used.
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A Class of Analytic Functions Defined by Fractional Derivation
Yi Ling,Shusen Ding +1 more
TL;DR: In this article, the Hadamard product of the class R (λ, α) was studied and distortion theorems and a coefficient inequality was obtained for R (α, ε).
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Weighted Hardy-Littlewood inequality for -harmonic tensors
TL;DR: In this paper, a local weighted integral inequality for conjugate A-harmonic tensors similar to the Hardy and Littlewood integral inequality was proved for the case of conjugates.
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Some Properties of a Class of Analytic Functions
Shusen Ding,Yi Ling,Gejun Bao +2 more
TL;DR: In this article, the authors extend the results of MacGregor, Chen, and Chichra to the class of functions ǫ(z) which are analytic in the unit disc U = {z: |z| A and study some properties of Qα(β).