Pages that link to "Item:Q878207"
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The following pages link to On preserving long-time features of a linear stochastic oscillator (Q878207):
Displaying 18 items.
- Convergence analysis of trigonometric methods for stiff second-order stochastic differential equations (Q415509) (← links)
- On the numerical discretisation of stochastic oscillators (Q449665) (← links)
- Locally linearized methods for the simulation of stochastic oscillators driven by random forces (Q512850) (← links)
- Long-term adaptive symplectic numerical integration of linear stochastic oscillators driven by additive white noise (Q670503) (← links)
- Numerical preservation of long-term dynamics by stochastic two-step methods (Q1670362) (← links)
- On the oscillatory behavior of coupled stochastic harmonic oscillators driven by random forces (Q1726848) (← links)
- On the numerical integration of the undamped harmonic oscillator driven by independent additive Gaussian white noises (Q1728329) (← links)
- Numerical simulation of a linear stochastic oscillator with additive noise (Q1883488) (← links)
- Continuous limits of classical repeated interaction systems (Q1936411) (← links)
- On the MS-stability of predictor-corrector schemes for stochastic differential equations (Q1998273) (← links)
- Long-term analysis of stochastic \(\theta\)-methods for damped stochastic oscillators (Q2301274) (← links)
- A review on numerical schemes for solving a linear stochastic oscillator (Q2350725) (← links)
- Mean-square contractivity of stochastic \(\vartheta\)-methods (Q2656022) (← links)
- Integration of the stochastic underdamped harmonic oscillator by the \(\theta \)-method (Q2672362) (← links)
- Three notes about linear stochastic oscillator equations (Q2908110) (← links)
- (Q3398957) (← links)
- Weak Second Order Explicit Exponential Runge--Kutta Methods for Stochastic Differential Equations (Q4597615) (← links)
- Mean-square convergence analysis of the semi-implicit scheme for stochastic differential equations driven by the Wiener processes (Q6156281) (← links)