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Fingerprint Dive into the research topics where Siqi Fu is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

  • 1 Similar Profiles
Pseudoconvex Domain Mathematics
Bergman Kernel Mathematics
Reinhardt Domain Mathematics
Bounded Domain Mathematics
Finite Type Mathematics
Kobayashi Metric Mathematics
Pseudoconvexity Mathematics
Neumann Problem Mathematics

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Projects 2008 2018

Several Complex Variables
Geometric Analysis
Spectral Theory
Laplace Operator
Regularity Theory
Spectral Theory
Complex Analysis
Differential operator
Several Variables
Cauchy
Several Complex Variables
Conformal Geometry
Invariant Metric
Complex Dynamics
Automorphism Group
Geometric Analysis
Human Resources
Complex Analysis
Algebraic Geometry
Spectral Theory

Research Output 1994 2018

  • 288 Citations
  • 9 h-Index
  • 29 Article
  • 1 Comment/debate

Bounded Plurisubharmonic Exhaustion Functions and Levi-flat Hypersurfaces

Fu, S. & Shaw, M. C., Aug 1 2018, In : Acta Mathematica Sinica, English Series. 34, 8, p. 1269-1277 9 p.

Rutgers, The State University

Research output: Contribution to journalArticle

Plurisubharmonic Function
Hypersurface
Pseudoconvex Domain
Complex Manifolds
Exponent

Hearing pseudoconvexity in Lipschitz domains with holes via ∂¯

Fu, S., Laurent-Thiébaut, C. & Shaw, M. C., Dec 1 2017, In : Mathematische Zeitschrift. 287, 3-4, p. 1157-1181 25 p.

Rutgers, The State University

Research output: Contribution to journalArticle

Pseudoconvexity
Lipschitz Domains
Complement
Stein Manifold
Cohomology of Groups

Logarithmic to linear shifts in Chinese children's representations of numerical and non-numerical order

He, X., Tang, C. M., Zhang, W., Chen, Y., Wang, J. & Fu, S., Apr 1 2016, In : Cognitive Development. 38, p. 36-48 13 p.

Rutgers, The State University

Research output: Contribution to journalArticle

Aptitude
Interpersonal Relations
China
4 Citations (Scopus)

Stability of the Bergman Kernel on a tower of coverings

Chen, B. Y. & Fu, S., Nov 1 2016, In : Journal of Differential Geometry. 104, 3, p. 371-398 28 p.

Rutgers, The State University

Research output: Contribution to journalArticle

Bergman Kernel
Covering
Riemann Surface
Hyperbolic Surface
Complex Manifolds
11 Citations (Scopus)

The Diederich–Fornæss Exponent and Non-existence of Stein Domains with Levi-Flat Boundaries

Fu, S. & Shaw, M. C., Jan 1 2016, In : Journal of Geometric Analysis. 26, 1, p. 220-230 11 p.

Rutgers, The State University

Research output: Contribution to journalArticle

Complex Manifolds
Nonexistence
Exponent
Levi Form
n-dimensional