194 related articles for article (PubMed ID: 35719068)
1. Extracting stochastic governing laws by non-local Kramers-Moyal formulae.
Lu Y; Li Y; Duan J
Philos Trans A Math Phys Eng Sci; 2022 Aug; 380(2229):20210195. PubMed ID: 35719068
[TBL] [Abstract][Full Text] [Related]
2. An end-to-end deep learning approach for extracting stochastic dynamical systems with α-stable Lévy noise.
Fang C; Lu Y; Gao T; Duan J
Chaos; 2022 Jun; 32(6):063112. PubMed ID: 35778145
[TBL] [Abstract][Full Text] [Related]
3. Discovering transition phenomena from data of stochastic dynamical systems with Lévy noise.
Lu Y; Duan J
Chaos; 2020 Sep; 30(9):093110. PubMed ID: 33003930
[TBL] [Abstract][Full Text] [Related]
4. Extracting non-Gaussian governing laws from data on mean exit time.
Zhang Y; Duan J; Jin Y; Li Y
Chaos; 2020 Nov; 30(11):113112. PubMed ID: 33261345
[TBL] [Abstract][Full Text] [Related]
5. Kernel-based learning framework for discovering the governing equations of stochastic jump-diffusion processes directly from data.
Sun W; Feng J; Su J; Guo Q
Phys Rev E; 2023 Sep; 108(3-2):035306. PubMed ID: 37849188
[TBL] [Abstract][Full Text] [Related]
6. Learning the temporal evolution of multivariate densities via normalizing flows.
Lu Y; Maulik R; Gao T; Dietrich F; Kevrekidis IG; Duan J
Chaos; 2022 Mar; 32(3):033121. PubMed ID: 35364835
[TBL] [Abstract][Full Text] [Related]
7. Arbitrary-Order Finite-Time Corrections for the Kramers-Moyal Operator.
Rydin Gorjão L; Witthaut D; Lehnertz K; Lind PG
Entropy (Basel); 2021 Apr; 23(5):. PubMed ID: 33923154
[TBL] [Abstract][Full Text] [Related]
8. Detecting the maximum likelihood transition path from data of stochastic dynamical systems.
Dai M; Gao T; Lu Y; Zheng Y; Duan J
Chaos; 2020 Nov; 30(11):113124. PubMed ID: 33261328
[TBL] [Abstract][Full Text] [Related]
9. Kantorovich-Rubinstein distance and approximation for non-local Fokker-Planck equations.
Zhang A; Duan J
Chaos; 2021 Nov; 31(11):111104. PubMed ID: 34881587
[TBL] [Abstract][Full Text] [Related]
10. Data driven adaptive Gaussian mixture model for solving Fokker-Planck equation.
Sun W; Feng J; Su J; Liang Y
Chaos; 2022 Mar; 32(3):033131. PubMed ID: 35364842
[TBL] [Abstract][Full Text] [Related]
11. Strong stochastic persistence of some Lévy-driven Lotka-Volterra systems.
Videla L
J Math Biol; 2022 Jan; 84(3):11. PubMed ID: 35022843
[TBL] [Abstract][Full Text] [Related]
12. Most probable dynamics of stochastic dynamical systems with exponentially light jump fluctuations.
Li Y; Duan J; Liu X; Zhang Y
Chaos; 2020 Jun; 30(6):063142. PubMed ID: 32611085
[TBL] [Abstract][Full Text] [Related]
13. Master equations and the theory of stochastic path integrals.
Weber MF; Frey E
Rep Prog Phys; 2017 Apr; 80(4):046601. PubMed ID: 28306551
[TBL] [Abstract][Full Text] [Related]
14. Robust identification of harmonic oscillator parameters using the adjoint Fokker-Planck equation.
Boujo E; Noiray N
Proc Math Phys Eng Sci; 2017 Apr; 473(2200):20160894. PubMed ID: 28484333
[TBL] [Abstract][Full Text] [Related]
15. Conditional Gaussian Systems for Multiscale Nonlinear Stochastic Systems: Prediction, State Estimation and Uncertainty Quantification.
Chen N; Majda AJ
Entropy (Basel); 2018 Jul; 20(7):. PubMed ID: 33265599
[TBL] [Abstract][Full Text] [Related]
16. Geometric and projection effects in Kramers-Moyal analysis.
Lade SJ
Phys Rev E Stat Nonlin Soft Matter Phys; 2009 Sep; 80(3 Pt 1):031137. PubMed ID: 19905092
[TBL] [Abstract][Full Text] [Related]
17. Effects of Lévy noise on the Fitzhugh-Nagumo model: A perspective on the maximal likely trajectories.
Cai R; He Z; Liu Y; Duan J; Kurths J; Li X
J Theor Biol; 2019 Nov; 480():166-174. PubMed ID: 31419442
[TBL] [Abstract][Full Text] [Related]
18. Fokker-Planck representations of non-Markov Langevin equations: application to delayed systems.
Giuggioli L; Neu Z
Philos Trans A Math Phys Eng Sci; 2019 Sep; 377(2153):20180131. PubMed ID: 31329064
[TBL] [Abstract][Full Text] [Related]
19. Time evolution of probability density in stochastic dynamical systems with time delays: The governing equation and its numerical solution.
Sun X; Yang F
Chaos; 2022 Dec; 32(12):123124. PubMed ID: 36587317
[TBL] [Abstract][Full Text] [Related]
20. Lévy targeting and the principle of detailed balance.
Garbaczewski P; Stephanovich V
Phys Rev E Stat Nonlin Soft Matter Phys; 2011 Jul; 84(1 Pt 1):011142. PubMed ID: 21867148
[TBL] [Abstract][Full Text] [Related]
[Next] [New Search]
