Javascript must be enabled to continue!
Wong–Zakai approximations and support theorems for stochastic McKean–Vlasov equations
View through CrossRef
Abstract
In this paper, we are concerned with the limit theory of stochastic McKean–Vlasov equations.
First, we prove the optimal
L
p
{L^{p}}
(
p
⩾
2
{p\geqslant 2}
) strong convergence rate of the Wong–Zakai approximation
for stochastic McKean–Vlasov equations. Then we show the support theorem for stochastic
McKean–Vlasov equations.
Title: Wong–Zakai approximations and support theorems for stochastic McKean–Vlasov equations
Description:
Abstract
In this paper, we are concerned with the limit theory of stochastic McKean–Vlasov equations.
First, we prove the optimal
L
p
{L^{p}}
(
p
⩾
2
{p\geqslant 2}
) strong convergence rate of the Wong–Zakai approximation
for stochastic McKean–Vlasov equations.
Then we show the support theorem for stochastic
McKean–Vlasov equations.
Related Results
Pop‑jazz works by Viktor Vlasov: genre and style innovations
Pop‑jazz works by Viktor Vlasov: genre and style innovations
Background. From the second half of the XX century to the present time in the musical culture of the world we observe significant influence of jazz. New trends, styles, genres is a...
Control of McKean-Vlasov systems and applications
Control of McKean-Vlasov systems and applications
Problèmes de contrôle de type McKean-Vlasov et applications
Cette thèse étudie le contrôle optimal de la dynamique de type McKean-Vlasov et ses applications en math...
On a probabilistic interpretation of the Keller-Segel parabolic-parabolic equations
On a probabilistic interpretation of the Keller-Segel parabolic-parabolic equations
Sur une interprétation probabiliste des équations de Keller-Segel de type parabolique-parabolique
En chimiotaxie, le modèle parabolique-parabolique classique de Kel...
Wong-zakai Approximation for a Stochastic 2D Cahn-hilliard-navier-stokes Model
Wong-zakai Approximation for a Stochastic 2D Cahn-hilliard-navier-stokes Model
Abstract
In this paper, we demonstrate the Wong-Zakai approximation results for two dimensional stochastic Cahn-Hilliard-Navier-Stokes model. The model consists of a Navier...
The Wong-Zakai approximations of stochastic inertial manifolds for evolution equations
The Wong-Zakai approximations of stochastic inertial manifolds for evolution equations
Abstract
In this paper, we study the Wong-Zakai approximations given by a stationary process via the Wiener shift and their associated dynamics of a class of stochastic evo...
Combined mean field limit and non-relativistic limit of Vlasov–Maxwell particle system to Vlasov–Poisson system
Combined mean field limit and non-relativistic limit of Vlasov–Maxwell particle system to Vlasov–Poisson system
In this paper, we consider the mean field limit and non-relativistic limit of the relativistic Vlasov–Maxwell particle system to the Vlasov–Poisson equation. With the relativistic ...
Stochastic Imaging for Reservoir Characterization
Stochastic Imaging for Reservoir Characterization
Abstract
One of the key problems in Reservoir Characterization involves the description and visualization of reservoir heterogeneities (as represented by the spatial...
Transient growth in stable linearized Vlasov–Maxwell plasmas
Transient growth in stable linearized Vlasov–Maxwell plasmas
Large amplitude transient growth of kinetic scale perturbations in stable collisionless magnetized plasmas has recently been demonstrated using a linearized Landau fluid model. Ini...

