Pages that link to "Item:Q2583519"
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The following pages link to Simulation of weakly self-similar stationary increment \(\mathbf{Sub}_\varphi(\Omega)\)-processes: A series expansion approach (Q2583519):
Displaying 12 items.
- A multiplicative wavelet-based model for simulation of a random process (Q340790) (← links)
- Simulation of Cox processes driven by random Gaussian field (Q655928) (← links)
- On the modeling of linear system input stochastic processes with given accuracy and reliability (Q1637517) (← links)
- Simulation of generalized fractional Brownian motion in \(C([0,T])\) (Q1990058) (← links)
- Simulation of a strictly sub-Gaussian random field (Q2251705) (← links)
- An application of \(\varphi\)-subgaussian technique to Fourier analysis (Q2258408) (← links)
- Wavelet-based simulation of random processes from certain classes with given accuracy and reliability (Q2335716) (← links)
- On one way of modeling a stochastic process with given accuracy and reliability (Q2671519) (← links)
- Accuracy and reliability of a model for a Gaussian homogeneous and isotropic random field in the space $L_p(\mathbb {T})$, $p\geq 1$ (Q2944744) (← links)
- Simulation of a fractional Brownian motion in the space $L_p([0,T])$ (Q3120621) (← links)
- Construction of the Karhunen–Loève model for an input Gaussian process in a linear system by using the output process (Q5218380) (← links)
- On convergence of the uniform norm and approximation for stochastic processes from the space \(\mathbf{F}_\psi (\Omega)\) (Q6556248) (← links)
