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Hong-Kun Zhang

  1. Stable laws for chaotic billiards with cusps at flat points
    2016/11/03 by Paul Jung, Hong-Kun Zhang, Jung, Paul +1 · 3 citations
    Mathematics · Physics and Astronomy · #Dynamical Systems (math.DS) #FOS: Mathematics #FOS: Physical sciences #Mathematical Dynamics and Fractals #Mathematical Physics (math-ph) #Probability (math.PR) #Quantum chaos and dynamical systems #Stochastic processes and statistical mechanics
  2. Convergence to α-stable Lévy motion for chaotic billiards with several cusps at flat points
    2018/09/21 by Paul Jung, Françoise Pène, Jung, Paul +3 · 2 citations
    Mathematics · Physics and Astronomy · #Dynamical Systems (math.DS) #FOS: Mathematics #FOS: Physical sciences #Mathematical Dynamics and Fractals #Mathematical Physics (math-ph) #Probability (math.PR) #Quantum chaos and dynamical systems #Stochastic processes and statistical mechanics
  3. Lyapunov exponents and nonadapted measures for dispersing billiards
    2023/08/15 by Vaughn Climenhaga, Mark F. Demers, Climenhaga, Vaughn +5 · 2 citations
    Physics and Astronomy · Mathematics · Computer Science · #Quantum chaos and dynamical systems #Mathematical Dynamics and Fractals #Nonlinear Dynamics and Pattern Formation
  4. Data-Driven Discovery of Conservation Laws from Trajectories via Neural Deflation
    2024/10/07 by Shaoxuan Chen, P. G. Kevrekidis, Chen, Shaoxuan +5 · 2 citations
    Computer Science · #Time Series Analysis and Forecasting
  5. A Modified PINN Approach for Identifiable Compartmental Models in Epidemiology with Applications to COVID-19
    2022/08/01 by Haoran Hu, Connor M Kennedy, Hu, Haoran +5 · 1 citation
    Medicine · Computer Science · #COVID-19 diagnosis using AI #Computational Physics and Python Applications #Machine Learning in Healthcare
  6. Ergodicity of the generalized lemon billiards
    2013/12/01 by Jingyu Chen, Luke Mohr, Hong-Kun Zhang +1 · 1 citation
    Mathematics · Physics and Astronomy · #Markov Chains and Monte Carlo Methods #Mathematical Dynamics and Fractals #Quantum chaos and dynamical systems