Harmonic Analysis and Operator Theory

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Recent advances in harmonic analysis, operator theory and nonlinear equations

In Stock. Aims and objectives. The goal of this research workshop is to explore new advances in complex analysis and investigate further the interplay between complex function theory and harmonic analysis, operator theory, mathematical physics. We hope to promote the exchange of new ideas and recent trends in the subject and to formulate some new and ambitious problems, as well as brainstorm various ideas for solving them. Our expectation is that a number of new and exciting collaborations will be initiated due to this workshop.

The participation of young researchers is specially encouraged. Grants for young career participants.

Operator Theory and Harmonic Analysis

All the grantees will present a minutes talk. Authors: Meng Qu and Jie Wang.


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An operator connection is a binary operation assigned to each pair of positive operators satisfying monotonicity, continuity from above, and the transformer inequality. A normalized operator connection is call Authors: Pattrawut Chansangiam.

In this paper, we establish some new estimates for commutators of Hausdorff operators on homogeneous Herz and Morrey-Herz spaces, which extend some previous results. Authors: Jie Sun and Xianliang Shi. Authors: Wei-Shih Du. Then the global embedding inequality of composite operators for differential forms on Authors: Dinghuai Wang and Jiang Zhou. Authors: Xi Fu and Xiaoyou Liu.

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The purpose of this paper is to investigate the mapping properties of the fractional integral operators on weighted modulation spaces. Based on this result, we also study the boundedness of the bilinear fracti Authors: Meifang Cheng and Wenyu Tao. Authors: Chol Ri and Zhenqiu Zhang.


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In this paper, a kind of half-linear impulsive delay differential equations with damping is studied.

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