Nothing
##' @importFrom Rcpp evalCpp
##' @importFrom methods is
##' @useDynLib lbfgsb3c, .registration=TRUE
"lbfgsb3c"
#'Get the lbfgsb3c pointer
#'
#'
#' @return lbfgsb3c function pointer
#' @export
#' @author Matthew L. Fidler
#' @examples
#'
#' .lbfgsb3cPtr()
.lbfgsb3cPtr <- function() {
.Call(`_lbfgsb3c_ptr`, PACKAGE = "lbfgsb3c")
}
##' Interfacing wrapper for the Nocedal - Morales LBFGSB3 (Fortran) limited memory BFGS solver.
##'
##' @param par A parameter vector which gives the initial guesses to
##' the parameters that will minimize \code{fn}. This can be
##' named, for example, we could use par=c(b1=1, b2=2.345,
##' b3=0.123)
##' @param fn A function that evaluates the objective function to be
##' minimized. This can be a R function or a Rcpp function
##' pointer.
##' @param gr If present, a function that evaluates the gradient
##' vector for the objective function at the given parameters
##' computing the elements of the sum of squares function at the
##' set of parameters \code{start}. This can be a R function or a
##' Rcpp function pointer.
##' @param lower Lower bounds on the parameters. If a single number,
##' this will be applied to all parameters. Default -Inf.
##' @param upper Upper bounds on the parameters. If a single number,
##' this will be applied to all parameters. Default Inf.
##' @param control An optional list of control settings. See below in
##' details.
##' @param ... Any data needed for computation of the objective
##' function and gradient.
##' @param rho An Environment to use for function evaluation. If
##' present the arguments in ... are ignored. Otherwise the
##' ... are converted to an environment for evaluation.
##' @details
##'
##' See the notes below for a general appreciation of this package.
##'
##' The control list can contain:
##' \itemize{
##' \item{trace} If positive, tracing information on the progress of the optimization is produced. Higher values may produce more tracing information: for method "L-BFGS-B" there are six levels of tracing. (To understand exactly what these do see the source code: higher levels give more detail.)
##' \item{factr} controls the convergence of the "L-BFGS-B" method. Convergence occurs when the reduction in the objective is within this factor of the machine tolerance. Default is 1e7, that is a tolerance of about 1e-8.
##' \item{pgtol} helps control the convergence of the "L-BFGS-B" method. It is a tolerance on the projected gradient in the current search direction. This defaults to zero, when the check is suppressed.
##' \item{abstol} helps control the convergence of the "L-BFGS-B" method. It is an absolute tolerance difference in x values. This defaults to zero, when the check is suppressed.
##' \item{reltol} helps control the convergence of the "L-BFGS-B" method. It is an relative tolerance difference in x values. This defaults to zero, when the check is suppressed.
##' \item{lmm} is an integer giving the number of BFGS updates retained in the "L-BFGS-B" method, It defaults to 5.
##' \item{maxit} maximum number of iterations.
##' \item{iprint} Provided only for compatibility with older codes. This control is no longer active.)
##' \item{info} a boolean to indicate if more optimization information is captured and output in a $info list
##' }
##'
##' @return
##' A list of the following items
##' \itemize{
##' \item{par} The best set of parameters found.
##' \item{value} The value of fn corresponding to par.
##' \item{counts} A two-element integer vector giving the number of calls to fn and gr respectively. This excludes any calls to fn to compute a finite-difference approximation to the gradient.
##' \item{convergence} An integer code. 0 indicates successful completion
##' }
##' @seealso Packages \code{\link{optim}} and \code{optimx}.
##' @keywords nonlinear parameter optimization
##' @author Matthew Fidler (move to C and add more options for adjustments),
##' John C Nash <nashjc@uottawa.ca> (of the wrapper and edits to Fortran code to allow R output)
##' Ciyou Zhu, Richard Byrd, Jorge Nocedal, Jose Luis Morales (original Fortran packages)
##'
##' @references
##' Morales, J. L.; Nocedal, J. (2011). "Remark on 'algorithm 778: L-BFGS-B:
##' Fortran subroutines for large-scale bound constrained optimization' ".
##' ACM Transactions on Mathematical Software 38: 1.
##'
##' Byrd, R. H.; Lu, P.; Nocedal, J.; Zhu, C. (1995). "A Limited Memory Algorithm
##' for Bound Constrained Optimization". SIAM J. Sci. Comput. 16 (5): 1190-1208.
##'
##' Zhu, C.; Byrd, Richard H.; Lu, Peihuang; Nocedal, Jorge (1997). "L-BFGS-B:
##' Algorithm 778: L-BFGS-B, FORTRAN routines for large scale bound constrained
##' optimization". ACM Transactions on Mathematical Software 23 (4): 550-560.
##'
##' @note
##' This package is a wrapper to the Fortran code released by Nocedal and Morales.
##' This poses several difficulties for an R package. While the \code{.Fortran()}
##' tool exists for the interfacing, we must be very careful to align the arguments
##' with those of the Fortran subroutine, especially in type and storage.
##'
##' A more annoying task for interfacing the Fortran code is that Fortran WRITE or
##' PRINT statements must all be replaced with calls to special R-friendly output
##' routines. Unfortunately, the Fortran is full of output statements. Worse, we may
##' wish to be able to suppress such output, and there are thus many modifications
##' to be made. This means that an update of the original code cannot be simply
##' plugged into the R package \code{src} directory.
##'
##' Finally, and likely because L-BFGS-B has a long history, the Fortran code is far
##' from well-structured. For example, the number of function and gradient evaluations
##' used is returned as the 34'th element of an integer vector. There does not appear
##' to be an easy way to stop the program after some maximum number of such evaluations
##' have been performed.
##'
##' On the other hand, the version of L-BFGS-B in \code{optim()} is a \code{C} translation
##' of a now-lost Fortran code. It does not implement the improvements Nocedal and
##' Morales published in 2011. Hence, despite its deficiencies, this wrapper has been
##' prepared.
##'
##' In addition to the above reasons for the original lbfgsb3 package,
##' this additional package allows C calling of L-BFGS-B 3.0 by a
##' program as well as adjustments to the tolerances that were not
##' present in the original CRAN package. Also adjustments were made
##' to have outputs conform with R's optim routine.
##'
##' @examples
##' # Rosenbrock's banana function
##' n=3; p=100
##'
##' fr = function(x)
##' {
##' f=1.0
##' for(i in 2:n) {
##' f=f+p*(x[i]-x[i-1]**2)**2+(1.0-x[i])**2
##' }
##' f
##' }
##'
##' grr = function(x)
##' {
##' g = double(n)
##' g[1]=-4.0*p*(x[2]-x[1]**2)*x[1]
##' if(n>2) {
##' for(i in 2:(n-1)) {
##' g[i]=2.0*p*(x[i]-x[i-1]**2)-4.0*p*(x[i+1]-x[i]**2)*x[i]-2.0*(1.0-x[i])
##' }
##' }
##' g[n]=2.0*p*(x[n]-x[n-1]**2)-2.0*(1.0-x[n])
##' g
##' }
##' x = c(a=1.02, b=1.02, c=1.02)
##' (opc <- lbfgsb3c(x,fr, grr))
##' (op <- lbfgsb3(x,fr, grr, control=list(trace=1)))
##' (opx <- lbfgsb3x(x,fr, grr))
##' (opf <- lbfgsb3f(x,fr, grr))
##' @export
lbfgsb3c <- function(par, fn, gr=NULL, lower = -Inf, upper = Inf,
control=list(), ..., rho=NULL){
# control defaults -- idea from spg
ctrl <- list(trace= 0L,
maxit=1000L,
iprint= -1L,
lmm=5,
factr=1e7,
pgtol=0,
reltol=1e-6,
abstol=0,
info=FALSE);
callstak <- sys.calls() # get the call stack
lcs <- length(callstak)
fstr <- as.character(callstak[lcs])
fstr <- strsplit(fstr, "(", fixed=TRUE)[[1]][1]
if (ctrl$trace > 0) { cat("Using function ",fstr,"\n") }
if ( (fstr == "lbfgsb3") || (fstr == "lbfgsb3f") ) { ctrl$info <- TRUE }
# This emits more information from lbfgsb3 Fortran code.
namc <- names(control)
if (!all(namc %in% names(ctrl)))
stop("unknown names in control: ", namc[!(namc %in% names(ctrl))])
ctrl[namc] <- control
if (missing(rho) || is.null(rho)) {
rho <- as.environment(list(...));
}
if (is.null(gr)){
gr <- function(x, ...){
numDeriv::grad(fn, x, ...);
}
}
if (is(fn, "function") & is (gr, "function")){
## cat("USING fnR, grR\n")
fnR <- function(x, rho){
do.call(fn, c(list(x), as.list(rho)));
}
grR <- function(x, rho){
do.call(gr, c(list(x), as.list(rho)));
}
return(lbfgsb3cpp(par, fnR, grR, lower, upper, ctrl, rho));
} else {
return(lbfgsb3cpp(par, fn, gr, lower, upper, ctrl, rho));
}
} # end of lbfgsb3()
##'@rdname lbfgsb3c
##'@export
lbfgsb3 <- lbfgsb3c
##'@rdname lbfgsb3c
##'@export
lbfgsb3f <- lbfgsb3c
##'@rdname lbfgsb3c
##'@export
lbfgsb3x <- lbfgsb3c
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