的代碼看起來是這樣的:
fn <- function(w){return(
((w[1] * w %*% Mat[1,]) - (w[1] * w %*% Mat[1,]))^2 +
((w[1] * w %*% Mat[1,]) - (w[2] * w %*% Mat[2,]))^2 +
((w[1] * w %*% Mat[1,]) - (w[3] * w %*% Mat[3,]))^2 +
((w[2] * w %*% Mat[2,]) - (w[1] * w %*% Mat[1,]))^2 +
((w[2] * w %*% Mat[2,]) - (w[2] * w %*% Mat[2,]))^2 +
((w[2] * w %*% Mat[2,]) - (w[3] * w %*% Mat[3,]))^2 +
((w[3] * w %*% Mat[3,]) - (w[1] * w %*% Mat[1,]))^2 +
((w[3] * w %*% Mat[3,]) - (w[2] * w %*% Mat[2,]))^2 +
((w[3] * w %*% Mat[3,]) - (w[3] * w %*% Mat[3,]))^2
)
}
library(Rsolnp)
#start values
w0 <- c(0.3, 0.6, 0.1)
#constrain function
eqcon <- function(w){(w[1]+w[2]+w[3])}
ebcon <- 1
#optimizer
sqp <- solnp(pars = w0,
fun = fn2,
eqfun = eqcon,
eqB = ebcon,
LB = c(0,0,0),
UB = c(1,1,1))
sqp$pars
'NlcOptim'實現了連續二次規劃:https://cran.r-project.org/web/packages/NlcOptim/NlcOptim.pdf –
謝謝你很多您的評論!我發現這個包太,當我在尋找SQP包河的問題是我不能成像如何實現這... – DataAdventurer