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Mathematics

D-Index
41
Citations
6327
World Ranking
1929
National Ranking
824

Overview

Kening Lu is affiliated with Brigham Young University in the United States. Their research spans several domains within engineering and computer science, focusing primarily on differential equations, mathematical modeling, and stochastic processes.

Their main fields of study include:

  • Engineering
  • Computer Science

Their subfields reflect specialized interests in:

  • Control and Systems Engineering
  • Computational Theory and Mathematics
  • Finance
  • Statistical and Nonlinear Physics
  • Mathematical Physics

Key topics covered in their work are:

  • Stability and Controllability of Differential Equations
  • Advanced Mathematical Modeling in Engineering
  • Stochastic processes and financial applications
  • Quantum chaos and dynamical systems
  • Nonlinear Dynamics and Pattern Formation
  • Mathematical Dynamics and Fractals
  • Navier-Stokes equation solutions

Frequent publication venues for Kening Lu include:

  • arXiv (Cornell University)
  • Science China Mathematics
  • Journal of Differential Equations
  • Agronomy
  • Stochastics and Dynamics

Selected recent papers authored or coauthored by Kening Lu include:

  • "Wong-Zakai approximations and random attractors for non-autonomous stochastic lattice systems" (2021), Journal of Differential Equations
  • "Seasonal home range utilization of Hainan gibbons (Nomascus hainanus) in a secondary tropical forest of Hainan Island, South China" (2024), Global Ecology and Conservation
  • "Smoothness of invariant manifolds and foliations for infinite dimensional random dynamical systems" (2020), Science China Mathematics
  • "C1 Hartman Theorem for random dynamical systems" (2020), Advances in Mathematics
  • "Conjugate dynamics on center-manifolds for stochastic partial differential equations" (2020), Journal of Differential Equations

Kening Lu frequently collaborates with several researchers, including:

  • Jun Shen
  • Bixiang Wang
  • Rongchang Liu
  • Xiaohu Wang
  • Weinian Zhang

Best Publications

  • Random attractors for stochastic reaction–diffusion equations on unbounded domains

    Peter W. Bates;Kening Lu;Bixiang Wang

  • ATTRACTORS FOR STOCHASTIC LATTICE DYNAMICAL SYSTEMS

    Peter W. Bates;Hannelore Lisei;Kening Lu

  • Invariant manifolds for flows in Banach spaces

    Shui-Nee Chow;Kening Lu

  • Invariant manifolds for stochastic partial differential equations

    Jinqiao Duan;Kening Lu;Björn Schmalfuss

  • ATTRACTORS FOR LATTICE DYNAMICAL SYSTEMS

    Peter W. Bates;Kening Lu;Bixiang Wang

  • Existence and Persistence of Invariant Manifolds for Semiflows in Banach Space

    Peter W. Bates;Kening Lu;Chongchun Zeng

  • Lyapunov Exponents and Invariant Manifolds for Random Dynamical Systems in a Banach Space

    Zeng Lian;Kening Lu

  • Smooth Stable and Unstable Manifolds for Stochastic Evolutionary Equations

    Jinqiao Duan;Kening Lu;Kening Lu;Björn Schmalfuss

  • Attractors of non-autonomous stochastic lattice systems in weighted spaces

    Peter W. Bates;Kening Lu;Bixiang Wang

  • Estimates of the upper critical field for the Ginzburg-Landau equations of superconductivity

    Kening Lu;Xing-Bin Pan

  • Smooth Invariant Foliations in Infinite Dimensional Spaces

    Shui-Nee Chow;Xiao-Biao Lin;Kening Lu

  • Smooth stable and unstable manifolds for stochastic partial differential equations

    Jinqiao Duan;Kening Lu;Bjorn Schmalfuss

  • Eigenvalue problems of Ginzburg–Landau operator in bounded domains

    Kening Lu;Xing-Bin Pan

  • Attractors for stochastic lattice dynamical systems with a multiplicative noise

    Tomás Caraballo;Kening Lu

  • Surface Nucleation of Superconductivity in 3-Dimensions

    Kening Lu;Xing-Bin Pan;Xing-Bin Pan

  • Wong-Zakai approximations and attractors for stochastic reaction-diffusion equations on unbounded domains

    Xiaohu Wang;Kening Lu;Bixiang Wang

  • Smoothness of inertial manifolds

    Shui Nee Chow;Kening Lu;George R. Sell

  • Invariant foliations near normally hyperbolic invariant manifolds for semiflows

    Peter W. Bates;Kening Lu;Chongchun Zeng

  • Approximately invariant manifolds and global dynamics of spike states

    Peter W. Bates;Kening Lu;Chongchun Zeng

  • Invariant Manifolds for Random and Stochastic Partial Differential Equations

    Tomás Caraballo;Jinqiao Duany;Kening Lu;Björn Schmalfuβ

Frequent Co-Authors

Bixiang Wang
Bixiang Wang New Mexico Institute of Mining and Technology
Peter W. Bates
Peter W. Bates Michigan State University
Jinqiao Duan
Jinqiao Duan Great Bay University
Tomás Caraballo
Tomás Caraballo University of Seville
Shui-Nee Chow
Shui-Nee Chow Georgia Institute of Technology
George R. Sell
George R. Sell University of Minnesota
Junping Shi
Junping Shi William & Mary
Christopher K. R. T. Jones
Christopher K. R. T. Jones University of North Carolina at Chapel Hill

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