GQD.plot() recognizes output objects calculated using routines from the DiffusionRgqd package and subsequently constructs an appropriate plot, for example a perspective plot of a transition density.
Usage
GQD.plot(x, thin = 1, burns, h = FALSE)
Arguments
x
Generic GQD-objects, i.e. res = GQD.density().
thin
Thinning interval for .mcmc objects.
burns
Number of parameter draws to discard for .mcmc objects.
GQD.mcmc, GQD.mle, GQD.density, BiGQD.density etc.
Examples
# Remove any existing coefficients
GQD.remove()
# Define drift Coefficients. Note that the limiting mean is sinusoidal.
G0 <- function(t){2*(10+sin(2*pi*(t-0.5)))}
G1 <- function(t){-2}
# Define sinusoidal diffusion coefficient with `faster' oscillation.
Q1 <- function(t){0.25*(1+0.75*(sin(4*pi*t)))}
states <- seq(5,15,1/10) # State values
initial <- 8 # Starting value of the process
Tmax <- 5 # Time horizon
Tstart <- 1 # Time starts at 1
increment <- 1/100 # Incremental time steps
# Generate the transitional density
M <- GQD.density(Xs=initial,Xt=states,s=Tstart,t=Tmax,delt=increment)
GQD.plot(M)
Results
R version 3.3.1 (2016-06-21) -- "Bug in Your Hair"
Copyright (C) 2016 The R Foundation for Statistical Computing
Platform: x86_64-pc-linux-gnu (64-bit)
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Type 'demo()' for some demos, 'help()' for on-line help, or
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Type 'q()' to quit R.
> library(DiffusionRgqd)
> png(filename="/home/ddbj/snapshot/RGM3/R_CC/result/DiffusionRgqd/GQD.plot.Rd_%03d_medium.png", width=480, height=480)
> ### Name: GQD.plot
> ### Title: Quick Plots for DiffusionRgqd Objects
> ### Aliases: GQD.plot
> ### Keywords: plot
>
> ### ** Examples
>
> ## No test:
> # Remove any existing coefficients
> GQD.remove()
[1] "Removed : NA "
>
> # Define drift Coefficients. Note that the limiting mean is sinusoidal.
> G0 <- function(t){2*(10+sin(2*pi*(t-0.5)))}
> G1 <- function(t){-2}
>
> # Define sinusoidal diffusion coefficient with `faster' oscillation.
> Q1 <- function(t){0.25*(1+0.75*(sin(4*pi*t)))}
>
> states <- seq(5,15,1/10) # State values
> initial <- 8 # Starting value of the process
> Tmax <- 5 # Time horizon
> Tstart <- 1 # Time starts at 1
> increment <- 1/100 # Incremental time steps
>
> # Generate the transitional density
> M <- GQD.density(Xs=initial,Xt=states,s=Tstart,t=Tmax,delt=increment)
================================================================
Generalized Quadratic Diffusion (GQD)
================================================================
_____________________ Drift Coefficients _______________________
G0 : 2*(10+sin(2*pi*(t-0.5)))
G1 : -2
G2
___________________ Diffusion Coefficients _____________________
Q0
Q1 : 0.25*(1+0.75*(sin(4*pi*t)))
Q2
__________________ Distribution Approximant ____________________
Density approx. : Saddlepoint
P :
alpha :
Trunc. Order : 4
Dens. Order : 4
=================================================================
>
> GQD.plot(M)
>
> ## End(No test)
>
>
>
>
>
> dev.off()
null device
1
>