Congwen Liu - Concepedia

Author

Congwen Liu

University of Science and Technology of China ORCID

Also Known As

CONGWEN LIU, Congwen Liu, Liu Congwen, Liu, Congwen

Publications

233

Citations

H-Index

Concepts

All Affiliations

University of Science and Technology of China Chinese Academy of Sciences Hefei Institutes of Physical Science

About

Congwen Liu is an author at University of Science and Technology of China specializing in functional analysis, spectral theory, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Functional Analysis	6	6	140
2	Engineering	3	3	73
3	Spectral Theory	3	3	73
4	Variational Inequalities	1	1	17

Congwen Liu

Publications

157

Citations

H-Index

Page 1

	Year	Citations
Sharp Forelli–Rudin estimates and the norm of the Bergman projection Congwen Liu Journal of Functional Analysis Bergman ProjectionRiemann-hilbert ProblemFunctional Analysis	2014	43
Generalized Helgason-Fourier transforms associated to variants of the Laplace-Beltrami operators on the unit ball in $\mathbb{R}^{n}$ Congwen Liu, Lizhong Peng Indiana University Mathematics Journal Spectral TheoryEngineeringResolvent KernelReal Hyperbolic SpaceRiemann-hilbert Problem	2009	31
Boundary regularity in the Dirichlet problem for the invariant Laplacians $\Delta _\gamma $ on the unit real ball Congwen Liu, Lizhong Peng Proceedings of the American Mathematical Society Spectral TheoryDirichlet FormElliptic EquationEngineeringRiemann-hilbert Problem	2004	25
Hardy–Littlewood Inequalities for Fractional Derivatives of Invariant Harmonic Functions Guangbin Ren, Uwe Kähler, Jihuai Shi, Complex Analysis and Operator Theory Spectral TheoryEngineeringFractional-order SystemFractional DerivativesFunctional Analysis	2010	17
A proof of the Khavinson conjecture Congwen Liu Mathematische Annalen Khavinson ConjectureGeometry Of NumberAnalytic Number TheoryReal Algebraic Geometry	2020	17
L − L boundedness of Bergman-type operators over the Siegel upper half-space Congwen Liu, Jiajia Si, Pengyan Hu Journal of Mathematical Analysis and Applications Riemann-hilbert ProblemSiegel Upper Half-spaceFunctional AnalysisBergman-type Operators	2018	14
Positive Toeplitz Operators on the Bergman Spaces of the Siegel Upper Half-Space Congwen Liu, Jiajia Si Communications in Mathematics and Statistics Positive Toeplitz OperatorsSiegel Upper Half-spaceBergman SpacesFunctional AnalysisComplex Function Theory	2019	10

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