Description Usage Arguments Examples
Simulation of a stochastic process Z_{ij} = Y_{t_{ij}} + ε_{ij}, dY_t = b(φ_j,t,Y_t)dt + γ \widetilde{s}(t,Y_t)dW_t, φ_j\sim N(μ, Ω), Y_{t_0}=y_0(φ, t_0), ε_{ij}\sim N(0,σ^2).
1 2 3 |
object |
class object of parameters: "hiddenmixedDiffusion" |
nsim |
number of data sets to simulate. Default is 1. |
seed |
optional: seed number for random number generator |
t |
vector of time points |
mw |
mesh width for finer Euler approximation to simulate time-continuity |
plot.series |
logical(1), if TRUE, simulated series are depicted grafically |
1 2 3 4 5 6 7 8 | mu <- c(5, 1); Omega <- c(0.9, 0.04)
phi <- cbind(rnorm(21, mu[1], sqrt(Omega[1])), rnorm(21, mu[2], sqrt(Omega[2])))
y0.fun <- function(phi, t) phi[2]
model <- set.to.class("hiddenmixedDiffusion", y0.fun = y0.fun,
b.fun = function(phi, t, y) phi[1],
parameter = list(phi = phi, mu = mu, Omega = Omega, gamma2 = 1, sigma2 = 0.01))
t <- seq(0, 1, by = 0.01)
data <- simulate(model, t = t)
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