Nothing
##
## q u a d p r o g . R Quadratic Programming
##
quadprog <- function(
C, d, # min! 1/2 x'Cx + d'x
A = NULL, b = NULL, # A x <= b
Aeq = NULL, beq = NULL, # Aeq x == beq
lb = NULL, ub = NULL) # lb <= x <= ub
{
if (!requireNamespace("quadprog", quietly = TRUE)) {
stop("quadprog needed for this function to work. Please install it.",
call. = FALSE)
}
stopifnot(is.numeric(C), is.matrix(C), is.numeric(d), is.vector(d))
if (is.null(A) && !is.null(b) || !is.null(A) && is.null(b))
stop("If any, both 'A' and 'b' must be NULL.")
if (is.null(Aeq) && !is.null(beq) || !is.null(Aeq) && is.null(beq))
stop("If any, both 'Aeq' and 'beq' must be NULL.")
if (any(C != t(C)))
warning("Argument 'C' is not a symmetric matrix.")
if (any(eigen(C)$values <= 0))
warning("Matrix 'C' is not positive definite.")
# check matrix sizes for C, A, and Aeq
mc <- nrow(C); nc <- ncol(C); n <- nc
if (mc != nc)
stop("Argument 'C' must be a quadratic matrix")
if (length(d) != nc)
stop("Dimensions of 'C' and 'd' do not fit.")
if (is.null(Aeq)) {
meq <- 0
} else if (is.vector(Aeq)) {
Aeq <- matrix(Aeq, 1)
meq <- 1
} else {
meq <- nrow(Aeq)
}
if (!is.null(Aeq) && ncol(Aeq) != n)
stop("Dimensions of 'C' and 'Aeq' do not fit.")
# check lower and upper bounds
if (is.null(lb)) {
diag_lb <- NULL
} else {
if (length(lb) == 1) {
lb <- rep(lb, n)
} else if (length(lb) != n) {
stop("Length of 'lb' and dimensions of C do not fit.")
}
diag_lb <- diag(n)
}
if (is.null(ub)) {
diag_ub <- NULL
} else {
if (length(ub) == 1) {
ub <- rep(ub, n)
} else if (length(ub) != n) {
stop("Length of 'ub' and dimensions of C do not fit.")
}
diag_ub <- -diag(n) # quadprog requires -x >= -ub
ub <- -ub
}
# collect all constraints into one matrix H and vector
if (!is.null(A)) {
A <- -A
b <- -b
}
H <- rbind(Aeq, A, diag_lb, diag_ub)
f <- c(beq, b, lb, ub)
qps <- quadprog::solve.QP(C, -d, t(H), f, meq = meq)
eflag <- 0
if (all(C == t(C)) && all(eigen(C)$values > 0)) eflag <- 1
list(xmin = qps$solution, fval = qps$value, eflag = eflag)
}
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