The role of slow manifolds in parameter estimation for a multiscale stochastic system with α-stable Lévy noise
DOI10.1063/1.5144331zbMath1458.34106arXiv2002.11784OpenAlexW3038495086MaRDI QIDQ5140967
Pingyuan Wei, Ying Chao, Jin-qiao Duan
Publication date: 17 December 2020
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2002.11784
Stochastic ordinary differential equations (aspects of stochastic analysis) (60H10) System identification (93B30) Ordinary differential equations and systems with randomness (34F05) Invariant manifolds for ordinary differential equations (34C45) Singular perturbations for ordinary differential equations (34E15)
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- Approximation of random slow manifolds and settling of inertial particles under uncertainty
- Slow manifolds for multi-time-scale stochastic evolutionary systems
- Slow foliation of a slow-fast stochastic evolutionary system
- On bifurcations of the Lorenz attractor in the Shimizu-Morioka model
- Stochastic Nelder-Mead simplex method -- a new globally convergent direct search method for simulation optimization
- A parameter estimation method based on random slow manifolds
- Invariant manifolds for random dynamical systems with slow and fast variables
- Quantifying Model Uncertainties in Complex Systems
- Dynamical Structures in Stochastic Chemical Reaction Systems
- Data assimilation and parameter estimation for a multiscale stochastic system withα-stable Lévy noise
- Strong Convergence Rate for Two-Time-Scale Jump-Diffusion Stochastic Differential Systems
- Effective filtering on a random slow manifold
- Slow manifolds for dynamical systems with non-Gaussian stable Lévy noise
- Invariant foliations for stochastic dynamical systems with multiplicative stable Levy noise
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