Distribution-flow dependent SDEs driven by (fractional) Brownian motion and Navier-Stokes equations
Fuente:
arXiv
Saved in:
| Main Authors: | Hao, Zimo, Röckner, Michael, Zhang, Xicheng |
|---|---|
| Format: | Preprint |
| Published: |
2024
|
| Subjects: | |
| Online Access: | |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Similar Items
Propagation of chaos for moderately interacting particle systems related to singular kinetic McKean-Vlasov SDEs
by: Hao, Zimo, et al.
Published: (2024)
by: Hao, Zimo, et al.
Published: (2024)
SDEs with supercritical distributional drifts
by: Hao, Zimo, et al.
Published: (2023)
by: Hao, Zimo, et al.
Published: (2023)
Kinetic SDEs with subcritical distributional drifts
by: Chen, Zikai, et al.
Published: (2025)
by: Chen, Zikai, et al.
Published: (2025)
Averaging principle for SDEs with singular drifts driven by $α$-stable processes
by: Cheng, Mengyu, et al.
Published: (2024)
by: Cheng, Mengyu, et al.
Published: (2024)
Wellposedness and averaging principle for conditional distribution dependent SDEs driven by standard Brownian motions and fractional Brownian motions
by: Tan, Li, et al.
Published: (2025)
by: Tan, Li, et al.
Published: (2025)
Tanaka formula for SDEs driven by fractional Brownian motion
by: Sottinen, Tommi, et al.
Published: (2025)
by: Sottinen, Tommi, et al.
Published: (2025)
SDEs with critical time dependent drifts: strong solutions
by: Röckner, Michael, et al.
Published: (2021)
by: Röckner, Michael, et al.
Published: (2021)
Fokker-Planck equations for McKean-Vlasov SDEs driven by fractional Brownian motion
by: Labed, Saloua, et al.
Published: (2024)
by: Labed, Saloua, et al.
Published: (2024)
Quantitative approximation to density dependent SDEs driven by $α$-stable processes
by: Song, Ke, et al.
Published: (2025)
by: Song, Ke, et al.
Published: (2025)
Exponential Euler method for stiff SDEs driven by fractional Brownian motion
by: Chen, Haozhe, et al.
Published: (2024)
by: Chen, Haozhe, et al.
Published: (2024)
Strong solutions to SDEs with singular drifts driven by fractional Brownian motions
by: Gu, Jiazhen, et al.
Published: (2026)
by: Gu, Jiazhen, et al.
Published: (2026)
An estimation of Fisher information bound for distribution-dependent SDEs driven by fractional Brownian motion with small noise
by: Liu, Tongxuan, et al.
Published: (2025)
by: Liu, Tongxuan, et al.
Published: (2025)
Convergence rate of the Euler-Maruyama scheme to density dependent SDEs driven by $α$-stable additive noise
by: Song, Ke, et al.
Published: (2024)
by: Song, Ke, et al.
Published: (2024)
$p$-Brownian motion and the $p$-Laplacian
by: Barbu, Viorel, et al.
Published: (2024)
by: Barbu, Viorel, et al.
Published: (2024)
Strong solutions for singular SDEs driven by long-range dependent fractional Brownian motion and other Volterra processes
by: Buthenhoff, Maximilian, et al.
Published: (2025)
by: Buthenhoff, Maximilian, et al.
Published: (2025)
Gaussian-type density estimates for mixed SDEs driven by correlated fractional Brownian motions
by: Buthenhoff, Maximilian, et al.
Published: (2025)
by: Buthenhoff, Maximilian, et al.
Published: (2025)
The Onsager-Machlup functional for distribution dependent SDEs driven by fractional Brownian motion
by: Zhu, Yanbin, et al.
Published: (2025)
by: Zhu, Yanbin, et al.
Published: (2025)
Strong and weak well-posedness of McKean-Vlasov SDEs driven by $α$-stable processes under unified condition
by: Hao, Zimo
Published: (2025)
by: Hao, Zimo
Published: (2025)
Euler-Maruyama method for distribution dependent stochastic differential equation driven by multiplicative fractional Brownian motion
by: Shen, Guangjun, et al.
Published: (2025)
by: Shen, Guangjun, et al.
Published: (2025)
Convergence rate of nonlinear delayed neutral McKean-Vlasov SDEs driven by fractional Brownian motions
by: Wang, Shengrong, et al.
Published: (2024)
by: Wang, Shengrong, et al.
Published: (2024)
The inhomogeneous fractional stochastic heat equation driven by fractional Brownian motion
by: Alessa, R., et al.
Published: (2024)
by: Alessa, R., et al.
Published: (2024)
Optimal Wasserstein-$1$ distance between SDEs driven by Brownian motion and stable processes
by: Deng, Changsong, et al.
Published: (2023)
by: Deng, Changsong, et al.
Published: (2023)
Nonlinear Fokker--Planck--Kolmogorov equations as gradient flows on the space of probability measures
by: Rehmeier, Marco, et al.
Published: (2023)
by: Rehmeier, Marco, et al.
Published: (2023)
Synchronization of stochastic dissipative differential equation driven by fractional Brownian motions
by: Cao, Qiyong, et al.
Published: (2025)
by: Cao, Qiyong, et al.
Published: (2025)
Uniform pathwise stability of additive singular SDEs driven by fractional Brownian motion
by: Dareiotis, Konstantinos, et al.
Published: (2025)
by: Dareiotis, Konstantinos, et al.
Published: (2025)
Fast convergence rates for estimating the stationary density in SDEs driven by a fractional Brownian motion with semi-contractive drift
by: Amorino, Chiara, et al.
Published: (2024)
by: Amorino, Chiara, et al.
Published: (2024)
Weak approximation of kinetic SDEs: closing the criticality gap
by: Hao, Zimo, et al.
Published: (2026)
by: Hao, Zimo, et al.
Published: (2026)
Stochastic differential equations driven by fractional Brownian motion: dependence on the Hurst parameter
by: Kwossek, Anna P., et al.
Published: (2025)
by: Kwossek, Anna P., et al.
Published: (2025)
A Mimicking Theorem for processes driven by fractional Brownian motion
by: Hu, Kevin, et al.
Published: (2024)
by: Hu, Kevin, et al.
Published: (2024)
Total variation distance between SDEs with stable noise and Brownian motion
by: Deng, Changsong, et al.
Published: (2024)
by: Deng, Changsong, et al.
Published: (2024)
Stochastic Volterra integral equations driven by $ G $-Brownian motion
by: Zhao, Bingru, et al.
Published: (2025)
by: Zhao, Bingru, et al.
Published: (2025)
Distribution dependent SDEs with multiplicative fractional noise
by: Fan, Xiliang, et al.
Published: (2024)
by: Fan, Xiliang, et al.
Published: (2024)
Lipschitz continuity in the Hurst parameter of functionals of stochastic differential equations driven by a fractional Brownian motion
by: Richard, Alexandre, et al.
Published: (2016)
by: Richard, Alexandre, et al.
Published: (2016)
Heat kernel estimates for kinetic SDEs with drifts being unbounded and in Kato's class
by: Ren, Chongyang, et al.
Published: (2024)
by: Ren, Chongyang, et al.
Published: (2024)
Stochastic equations with singular drift driven by fractional Brownian motion
by: Butkovsky, Oleg, et al.
Published: (2023)
by: Butkovsky, Oleg, et al.
Published: (2023)
Uniform measure attractors of the distribution-dependent 2D stochastic Navier-Stokes equations driven by nonlinear noise
by: Zhang, Jiangwei, et al.
Published: (2025)
by: Zhang, Jiangwei, et al.
Published: (2025)
Backward Stochastic Volterra integral equations driven by G-Brownian motion
by: Zhao, Bingru, et al.
Published: (2025)
by: Zhao, Bingru, et al.
Published: (2025)
A note on the continuity in the Hurst index of the solution of rough differential equations driven by a fractional Brownian motion
by: De Vecchi, Francesco C., et al.
Published: (2020)
by: De Vecchi, Francesco C., et al.
Published: (2020)
Mean-Field SDEs driven by $G$-Brownian Motion
by: Bollweg, Karl-Wilhelm Georg, et al.
Published: (2024)
by: Bollweg, Karl-Wilhelm Georg, et al.
Published: (2024)
The maximum likelihood type estimator of SDEs with fractional Brownian motion under small noise asymptotics in the rough case
by: Nakajima, Shohei
Published: (2024)
by: Nakajima, Shohei
Published: (2024)
Similar Items
-
Propagation of chaos for moderately interacting particle systems related to singular kinetic McKean-Vlasov SDEs
by: Hao, Zimo, et al.
Published: (2024) -
SDEs with supercritical distributional drifts
by: Hao, Zimo, et al.
Published: (2023) -
Kinetic SDEs with subcritical distributional drifts
by: Chen, Zikai, et al.
Published: (2025) -
Averaging principle for SDEs with singular drifts driven by $α$-stable processes
by: Cheng, Mengyu, et al.
Published: (2024) -
Wellposedness and averaging principle for conditional distribution dependent SDEs driven by standard Brownian motions and fractional Brownian motions
by: Tan, Li, et al.
Published: (2025)