Pages that link to "Item:Q502898"
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The following pages link to Two-time-scale stochastic partial differential equations driven by \(\alpha\)-stable noises: averaging principles (Q502898):
Displaying 50 items.
- Averaging principle for the higher order nonlinear Schrödinger equation with a random fast oscillation (Q723400) (← links)
- Strong convergence in the \(p\)th-mean of an averaging principle for two-time-scales SPDEs with jumps (Q1630005) (← links)
- Weak order in averaging principle for stochastic wave equation with a fast oscillation (Q1639666) (← links)
- Averaging principles for functional stochastic partial differential equations driven by a fractional Brownian motion modulated by two-time-scale Markovian switching processes (Q1690493) (← links)
- Weak order in averaging principle for stochastic differential equations with jumps (Q1712264) (← links)
- Averaging principle for the heat equation driven by a general stochastic measure (Q1726877) (← links)
- Stochastic averaging for two-time-scale stochastic partial differential equations with fractional Brownian motion (Q1730386) (← links)
- Averaging principle for stochastic Kuramoto-Sivashinsky equation with a fast oscillation (Q1791648) (← links)
- An averaging principle for two-time-scale stochastic functional differential equations (Q1986531) (← links)
- Stochastic averaging for a class of two-time-scale systems of stochastic partial differential equations (Q2011508) (← links)
- Effective filtering analysis for non-Gaussian dynamic systems (Q2019997) (← links)
- Weak time discretization for slow-fast stochastic reaction-diffusion equations (Q2056199) (← links)
- Averaging principle for stochastic differential equations with monotone condition (Q2060799) (← links)
- Strong and weak convergence rates for slow-fast stochastic differential equations driven by \(\alpha \)-stable process (Q2073216) (← links)
- Analysis of multiscale methods for stochastic dynamical systems driven by \(\alpha\)-stable processes (Q2106096) (← links)
- Averaging principle for two-time-scale stochastic differential equations with correlated noise (Q2111861) (← links)
- Fast-slow-coupled stochastic functional differential equations (Q2124507) (← links)
- An averaging principle for stochastic evolution equations with jumps and random time delays (Q2131431) (← links)
- On the averaging principle for SDEs driven by \(G\)-Brownian motion with non-Lipschitz coefficients (Q2136672) (← links)
- An averaging principle for slow-fast fractional stochastic parabolic equations on unbounded domains (Q2145781) (← links)
- The averaging method for doubly perturbed distribution dependent SDEs (Q2170241) (← links)
- Asymptotic properties of multi-species Lotka-Volterra models with regime switching involving weak and strong interactions (Q2173678) (← links)
- Averaging principle for slow-fast stochastic Burgers equation driven by \(\alpha \)-stable process (Q2184981) (← links)
- Averaging principle for slow-fast stochastic partial differential equations with Hölder continuous coefficients (Q2208449) (← links)
- Hamiltonian systems with Lévy noise: symplecticity, Hamilton's principle and averaging principle (Q2223321) (← links)
- Averaging principle for a stochastic cable equation (Q2240077) (← links)
- An averaging principle for McKean-Vlasov-type Caputo fractional stochastic differential equations (Q2240203) (← links)
- Quantitative stability estimates for multiscale stochastic dynamical systems (Q2244608) (← links)
- Convergence of \(p\)-th mean in an averaging principle for stochastic partial differential equations driven by fractional Brownian motion (Q2284928) (← links)
- Averaging principle for stochastic real Ginzburg-Landau equation driven by \(\alpha\)-stable process (Q2300975) (← links)
- Averaging principle for Korteweg-de Vries equation with a random fast oscillation (Q2319659) (← links)
- Averaging principle for multiscale stochastic Klein-Gordon-heat system (Q2327819) (← links)
- Averaging principle for multiscale stochastic fractional Schrödinger-Korteweg-de Vries system (Q2659318) (← links)
- Strong convergence rates in averaging principle for slow-fast McKean-Vlasov SPDEs (Q2669916) (← links)
- Orders of strong and weak averaging principle for multi-scale SPDEs driven by \(\alpha \)-stable process (Q2683720) (← links)
- Strong convergence rate for slow-fast stochastic differential equations with Markovian switching (Q2697311) (← links)
- Analysis of a spatially inhomogeneous stochastic partial differential equation epidemic model (Q3299454) (← links)
- Data assimilation and parameter estimation for a multiscale stochastic system with<i>α</i>-stable Lévy noise (Q3302899) (← links)
- Stochastic Averaging of Dynamical Systems with Multiple Time Scales Forced with $\alpha$-Stable Noise (Q3459652) (← links)
- Averaging principles for SPDEs driven by fractional Brownian motions with random delays modulated by two-time-scale Markov switching processes (Q4584277) (← links)
- Stochastic averaging principles for multi-valued stochastic differential equations driven by poisson point Processes (Q4685703) (← links)
- Freidlin--Wentzell Type Large Deviation Principle for Multiscale Locally Monotone SPDEs (Q5014291) (← links)
- Averaging of neutral stochastic partial functional differential equations involving delayed impulses (Q5039357) (← links)
- Averaging principle for equation driven by a stochastic measure (Q5087032) (← links)
- Averaging principle for impulsive stochastic partial differential equations (Q5157718) (← links)
- Averaging principle for stochastic 3D fractional Leray-α model with a fast oscillation (Q5216264) (← links)
- Small noise asymptotics of multi-scale McKean-Vlasov stochastic dynamical systems (Q6041820) (← links)
- Averaging principle and normal deviations for multi-scale stochastic hyperbolic-parabolic equations (Q6054236) (← links)
- Strong averaging principle for a class of slow-fast singular SPDEs driven by \(\alpha\)-stable process (Q6058429) (← links)
- An averaging principle for fast-slow-coupled neutral stochastic differential equations with time-varying delay (Q6058515) (← links)