Nothing
#Yield loss function - derived from Kroppf, competition
GRT.YL.fun <- function(Temp, q, tmin, tmax, theta) {
t <- Temp
dt <- ifelse(t > tmin & t < tmax, t - tmin, 0)
GR <- (dt/theta) * (1 - q*( dt/(tmax - tmin))/(1 + (q - 1)*(dt/(tmax - tmin))))
return(ifelse(GR < 0 , 0 , GR)) }
"GRT.YL" <- function(){
fct <- function(x, parm) {
t <- x
q <- parm[,1]; tmin <- parm[,2]; tmax <- parm[,3]; theta <- parm[,4]
GR <- GRT.YL.fun(t, q, tmin, tmax, theta)
return(GR)}
names <- c("k", "Tb", "Tc", "ThetaT")
ss <- function(data){
pos <- which( data[,2]==max(data[,2]) )
len <- length( data[,2] )
reg1 <- data[1:pos, ]
reg2 <- data[pos:len, ]
x1 <- reg1[,1]; y1 <- reg1[, 2]
x2 <- reg2[,1]; y2 <- reg2[, 2]
ss1 <- coef( lm(y1 ~ x1) )
ThetaT <- 1/ss1[2]
Tb <- - ss1[1] * ThetaT
ss2 <- coef( lm((1-y2) ~ x2) )
k <- ss2[2]
td <- - ss2[1] / k
Tc <- td + 1/k
return(c(k, Tb, Tc, ThetaT))}
deriv1 <- function(x, parms){
#Approximation by using finite differences
Temp <- x
k <- as.numeric(parms[,1]); Tb <- as.numeric(parms[,2]); Tc <- as.numeric(parms[,3])
ThetaT <- as.numeric(parms[,4])
d1.1 <- GRT.YL.fun(Temp, k, Tb, Tc, ThetaT)
d1.2 <- GRT.YL.fun(Temp, (k + 10e-6), Tb, Tc, ThetaT)
d1 <- (d1.2 - d1.1)/10e-6
d2.1 <- GRT.YL.fun(Temp, k, Tb, Tc, ThetaT)
d2.2 <- GRT.YL.fun(Temp, k, (Tb + 10e-6), Tc, ThetaT)
d2 <- (d2.2 - d2.1)/10e-6
d3.1 <- GRT.YL.fun(Temp, k, Tb, Tc, ThetaT)
d3.2 <- GRT.YL.fun(Temp, k, Tb, (Tc + 10e-6), ThetaT)
d3 <- (d3.2 - d3.1)/10e-6
d4.1 <- GRT.YL.fun(Temp, k, Tb, Tc, ThetaT)
d4.2 <- GRT.YL.fun(Temp, k, Tb, Tc, (ThetaT + 10e-6))
d4 <- (d4.2 - d4.1)/10e-6
cbind(d1, d2, d3, d4)
}
text <- "Yield-loss function (Kropff and van Laar, 1993)"
returnList <- list(fct=fct, ssfct=ss, names=names, text=text, deriv1 = deriv1)
class(returnList) <- "drcMean"
invisible(returnList)
}
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