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20182026
most citedMaximal Likely Phase Lines for a Reduced Ice Growth Model

1 citations · 1 across the 5 of their papers we have counts for

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math.DS2026

Metastable Transitions in Dynamical Systems with both Time-varying Perturbations and Degenerate Noise

Hanru Zou, Hongjun Gao, Pingyuan Wei +1

This paper investigates the persistence of maximum likelihood paths in degenerate stochastic differential systems and quantifies how small periodic perturbations modulate the metas…

math.DS2026

Onsager--Machlup functionals for McKean--Vlasov SDEs via Euler-type approximation

Ying Chao, Pingyuan Wei

The Onsager--Machlup action functional provides a variational framework for characterizing the most probable transition paths of stochastic systems and plays an important role in t…

math.DS2025

Transition pathways for a class of degenerate stochastic dynamical systems with Lévy noise

Ying Chao, Pingyuan Wei

This work is devoted to deriving the Onsager--Machlup function for a class of degenerate stochastic dynamical systems with (non-Gaussian) Lévy noise as well as Brownian noise. This…

math.DS2021

Parametric resonance for enhancing the rate of metastable transition

Ying Chao, Molei Tao

This work is devoted to quantifying how periodic perturbation can change the rate of metastable transition in stochastic mechanical systems with weak noises. A closed-form explicit…

math.DS2020

Lyapunov Exponents for Hamiltonian Systems under Small Lévy Perturbations

Ying Chao, Pingyuan Wei, Jinqiao Duan

This work is to investigate the (top) Lyapunov exponent for a class of Hamiltonian systems under small non-Gaussian Lévy noise. In a suitable moving frame, the linearisation of suc…

math.DS2020

The role of slow manifolds in parameter estimation for a multiscale stochastic system with -stable Lévy noise

Ying Chao, Pingyuan Wei, Jinqiao Duan

This work is about parameter estimation for a fast-slow stochastic system with non-Gaussian -stable Lévy noise. When the observations are only available for slow components, a s…