Faculty

Institution

Unit

Venue

Fengbo Hang

Associate Professor of Mathematics

New York University

Affiliations

Arts & Science

Mathematics

Fengbo Hang is currently serving as an Arts & Science Associate Professor of Mathematics at New York University.

Honors

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Experiences

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Education

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Fengbo Hang

New York University

Associate Professor of Mathematics

You can click a keyword to filter the displayed items

applied mathematics mathematics mathematical analysis geometric topology differential geometry pure mathematics numerical analysis geometry and topology mathematical sciences topology spectral theory riemannian manifold global analysis communication function spaces dynamical analysis riemannian geometry communication theory graph theory paneitz operator numerical mathematics applied algebra analytic number theory global geometry riemann-hilbert problem boundary value problems quasiconformal mappings ricci flow knot theory geometric partial differential equation mean field games sobolev inequality sobolev mappings compact manifolds positive ricci curvature paneitz operators linguistics mathematical optimization dispersion science nonlinear science combinatorial theory statistical mechanics fractional calculus topological properties theoretical analysis theoretical mathematics manifold learning ferromagnetism modern algebra engineering mathematics waveform analysis monte carlo methods gauge theory perturbation methods shape analysis linear equations statistical field theories topological invariants real algebraic geometry algebraic combinatorics kam theory density estimation sharp integral inequalities harmonic functions integral systems hardy-littlewood-sobolev inequality conformal geometry integral equation rigidity theorems static theory planar ferromagnets riemannian manifolds

Notable Scholarly Works

Notable Federal Grants

Collaborators

Aubin Type Almost Sharp Moser–Trudinger Inequality Revisited. Journal of Geometric Analysis (2022)

Fengbo Hang

shape analysisaubin typegeometric analysisgeometrymathematicssharp moser-trudinger inequality

A Remark on the Concentration Compactness Principle in Critical Dimension. Communications on Pure and Applied Mathematics (2021)

Fengbo Hang

applied mathematicspure mathematicsconcentration compactness principlecritical dimensionmathematics

Improved Sobolev Inequality Under Constraints. International Mathematics Research Notices (2021)

Fengbo HangXiaodong Wang

sobolev inequalityapplied mathematicsmathematicsmathematical analysisdynamical analysis

Liouville-Type Theorems on Manifolds With Nonnegative Curvature and Strictly Convex Boundary. Mathematical Research Letters (2021)

Qianqiao GuoFengbo HangXiaodong Wang

applied mathematicsnonnegative curvaturegauge theoryliouville-type theoremsgraph theorydifferential geometry

Remarks on a Mean Field Equation on S Sup 2 /Sup. Journal of Mathematical Study (2021)

Changfeng Gui Changfeng GuiFengbo Hang Fengbo HangAmir Moradifam Amir MoradifamXiaodong Wang Xiaodong Wang

numerical analysismathematical physicsabstract and applied analysisapplied mathematicsmathematicspure mathematicsmean field gameslinear equationsnumerical mathematicsanalytic number theorymean field equationnonlinear sciencemathematical analysisdynamical analysisstatistical field theoriesspectral theorymathematical sciences

Improved Moser‐Trudinger‐Onofri Inequality Under Constraints. Communications on Pure and Applied Mathematics (2020)

Sun‐Yung A. ChangFengbo Hang

numerical analysismathematical optimizationapplied mathematicspure mathematicsmathematicscommunicationapplied algebramathematical analysiscommunication theory

The Sphere Covering Inequality and Its Dual. Communications on Pure and Applied Mathematics (2020)

Changfeng GuiFengbo HangAmir Moradifam

economic inequalitysocial inequalityapplied mathematicspure mathematicsmathematical analysiscommunicationapplied algebramathematicscommunication theory

Improved Moser-Trudinger-Onofri Inequality Under Constraints. arXiv (Cornell University) (2019)

Sun-Yung A. ChangFengbo Hang

particle physicsmoser-trudinger-onofri inequalityapplied mathematics

Liouville Type Theorems on Manifolds With Nonnegative Curvature and Strictly Convex Boundary. arXiv (Cornell University) (2019)

geometric partial differential equationriemannian manifoldliouville type theoremsapplied mathematicsgeometric analysisfunctional analysismathematical analysisnonnegative curvatureglobal analysisgeometric measure theoryriemannian geometrygeometric topologyconvex boundarymathematicsboundary value problemsdifferential geometry

Remarks on a Mean Field Equation on $\Mathbb{S}^{2}$. arXiv (Cornell University) (2019)

Changfeng GuiFengbo HangAmir MoradifamXiaodong Wang

particle physicsdynamical analysisapplied mathematicsmean field equation

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Fengbo Hang

Associate Professor of Mathematics

New York University

Affiliations

Arts & Science

Mathematics

Fengbo Hang is currently serving as an Arts & Science Associate Professor of Mathematics at New York University.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Fengbo Hang

New York University

Associate Professor of Mathematics

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Aubin Type Almost Sharp Moser–Trudinger Inequality Revisited. Journal of Geometric Analysis (2022)

Fengbo Hang

shape analysisaubin typegeometric analysisgeometrymathematicssharp moser-trudinger inequality

A Remark on the Concentration Compactness Principle in Critical Dimension. Communications on Pure and Applied Mathematics (2021)

Fengbo Hang

applied mathematicspure mathematicsconcentration compactness principlecritical dimensionmathematics

Improved Sobolev Inequality Under Constraints. International Mathematics Research Notices (2021)

Fengbo HangXiaodong Wang

sobolev inequalityapplied mathematicsmathematicsmathematical analysisdynamical analysis

Liouville-Type Theorems on Manifolds With Nonnegative Curvature and Strictly Convex Boundary. Mathematical Research Letters (2021)

Qianqiao GuoFengbo HangXiaodong Wang

applied mathematicsnonnegative curvaturegauge theoryliouville-type theoremsgraph theorydifferential geometry

Remarks on a Mean Field Equation on S Sup 2 /Sup. Journal of Mathematical Study (2021)

Changfeng Gui Changfeng GuiFengbo Hang Fengbo HangAmir Moradifam Amir MoradifamXiaodong Wang Xiaodong Wang

Improved Moser‐Trudinger‐Onofri Inequality Under Constraints. Communications on Pure and Applied Mathematics (2020)

Sun‐Yung A. ChangFengbo Hang

numerical analysismathematical optimizationapplied mathematicspure mathematicsmathematicscommunicationapplied algebramathematical analysiscommunication theory

The Sphere Covering Inequality and Its Dual. Communications on Pure and Applied Mathematics (2020)

Changfeng GuiFengbo HangAmir Moradifam

economic inequalitysocial inequalityapplied mathematicspure mathematicsmathematical analysiscommunicationapplied algebramathematicscommunication theory

Improved Moser-Trudinger-Onofri Inequality Under Constraints. arXiv (Cornell University) (2019)

Sun-Yung A. ChangFengbo Hang

particle physicsmoser-trudinger-onofri inequalityapplied mathematics

Liouville Type Theorems on Manifolds With Nonnegative Curvature and Strictly Convex Boundary. arXiv (Cornell University) (2019)

Remarks on a Mean Field Equation on $\Mathbb{S}^{2}$. arXiv (Cornell University) (2019)

Changfeng GuiFengbo HangAmir MoradifamXiaodong Wang

particle physicsdynamical analysisapplied mathematicsmean field equation

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riemannian manifold

geometry

Anton Petrunin

Institution

Pennsylvania State University

mathematics

applied mathematics

Dmitri Yurievich Burago

Institution

Pennsylvania State University

geometric analysis

nonlinear dynamic

Leonid Friedlander

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riemannian manifold

spectral theory

John Hamal Hubbard

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topology

geometric topology

Gaoyong Zhang

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convex analysis

geometry

Valentino Tosatti

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symplectic geometry

differential geometry

Larry Rolen

Institution

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harmonic maass forms

spectral theory

Alexander Solynin

Institution

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complex analysis

spectral theory

Hung-Hsi Wu

Institution

University of California, Berkeley

curriculum & instruction

philosophy of mathematics