World's Best Scientists 2026 revealed!
Feng-Yu Wang

Feng-Yu Wang

D-Index & Metrics

Mathematics

D-Index
50
Citations
8518
World Ranking
1094
National Ranking
55

Overview

Feng-Yu Wang is affiliated with Tianjin University in China and specializes primarily in the field of Mathematics. Their work spans several subfields, including Applied Mathematics, Finance, Mathematical Physics, Paleontology, and Artificial Intelligence.

Their research topics include:

  • Stochastic processes and financial applications
  • Geometric Analysis and Curvature Flows
  • Nonlinear Partial Differential Equations
  • Point processes and geometric inequalities
  • Paleontology and Stratigraphy of Fossils
  • Fluid Dynamics and Turbulent Flows
  • Advanced Mathematical Modeling in Engineering

Among the recent papers featuring Feng-Yu Wang's contributions are:

  • A Mesozoic fossil lagerstätte from 250.8 million years ago shows a modern-type marine ecosystem (2023, Science)
  • Distribution dependent stochastic differential equations (2021, Frontiers of Mathematics in China)
  • Mckean-Vlasov sdes with drifts discontinuous under wasserstein distance (2020, Discrete and Continuous Dynamical Systems)
  • Bismut formula for Lions derivative of distribution-path dependent SDEs (2021, Journal of Differential Equations)
  • Distribution dependent reflecting stochastic differential equations (2023, Science China Mathematics)

Feng-Yu Wang frequently collaborates with several co-authors, including:

  • Panpan Ren
  • Haijun Song
  • Daoliang Chu
  • Xu Dai
  • Xing Huang

Their publications appear often in the following venues:

  • arXiv (Cornell University)
  • Journal of Differential Equations
  • SSRN Electronic Journal
  • Zenodo (CERN European Organization for Nuclear Research)
  • Discrete and Continuous Dynamical Systems

Feng-Yu Wang has authored books published by World Scientific, including:

  • Distribution Dependent Stochastic Differential Equations (2023)
  • Foundation of Probability Theory (2024)

Best Publications

  • Logarithmic Sobolev inequalities on noncompact Riemannian manifolds

    Feng-Yu Wang

  • Distribution dependent SDEs for Landau type equations

    Feng-Yu Wang;Feng-Yu Wang

  • Functional Inequalities for Empty Essential Spectrum

    Feng-Yu Wang

  • Weak Poincaré Inequalities and L2-Convergence Rates of Markov Semigroups

    Michael Röckner;Feng-Yu Wang

  • Harnack inequalities on manifolds with boundary and applications

    Feng-Yu Wang;Feng-Yu Wang

  • Harnack and functional inequalities for generalized Mehler semigroups

    Michael Röckner;Feng-Yu Wang

  • Harnack inequality and applications for stochastic generalized porous media equations

    Feng-Yu Wang

  • Stochastic generalized porous media and fast diffusion equations

    Jiagang Ren;Michael Röckner;Feng-Yu Wang

  • Estimation of spectral gap for elliptic operators

    Mu-Fa Chen;Feng-Yu Wang

  • Distribution dependent SDEs with singular coefficients

    Xing Huang;Feng-Yu Wang;Feng-Yu Wang

  • Harnack inequality for SDE with multiplicative noise and extension to Neumann semigroup on nonconvex manifolds

    Feng-Yu Wang

  • Harnack inequality and heat kernel estimates on manifolds with curvature unbounded below

    Marc Arnaudon;Anton Thalmaier;Feng-Yu Wang

  • LOG-HARNACK INEQUALITY FOR STOCHASTIC DIFFERENTIAL EQUATIONS IN HILBERT SPACES AND ITS CONSEQUENCES

    Michael Röckner;Michael Röckner;Feng-Yu Wang;Feng-Yu Wang

  • FUNCTIONAL INEQUALITIES, SEMIGROUP PROPERTIES AND SPECTRUM ESTIMATES

    Feng-Yu Wang

  • Harnack Inequalities for Stochastic Partial Differential Equations

    Feng-Yu Wang

  • Analysis for Diffusion Processes on Riemannian Manifolds

    Feng-Yu Wang

  • Gradient estimates and Harnack inequalities on non-compact Riemannian manifolds☆

    Marc Arnaudon;Anton Thalmaier;Feng-Yu Wang;Feng-Yu Wang

  • Probability distance inequalities on Riemannian manifolds and path spaces

    Feng-Yu Wang

  • General formula for lower bound of the first eigenvalue on Riemannian manifolds

    Mufa Chen;Fengyu Wang

  • Gradient Estimates for Harmonic Functions on Regular Domains in Riemannian Manifolds

    Anton Thalmaier;Feng-Yu Wang

Frequent Co-Authors

Michael Röckner
Michael Röckner Bielefeld University
Arnaud Guillin
Arnaud Guillin University of Clermont Auvergne
Xicheng Zhang
Xicheng Zhang Wuhan University
Tusheng Zhang
Tusheng Zhang University of Manchester
Giuseppe Da Prato
Giuseppe Da Prato Scuola Normale Superiore di Pisa
Vladimir I. Bogachev
Vladimir I. Bogachev National Research University Higher School of Economics
Jean Dolbeault
Jean Dolbeault Paris Dauphine University
Michel Ledoux
Michel Ledoux Paul Sabatier University

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