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#' Estimate the diameter at a given height based on a fitted Kozak (2004) taper equation.
#'
#' Estimates the diameter at a given height of a tree from the diameter at breast height, total height and the coefficients of the Kozak (2004) taper function.
#'
#' @param dbh tree diameter at breast height, in centimeters.
#' @param h total tree height, in meters.
#' @param hi height at which the diameter will be calculated, in meters.
#' @param coef numerical vector containing nine coefficients of the Kozak taper function.
#' @param p numerical value representing the first inflection point calculated in the segmented model of Max and Burkhart (1976).
#'
#' @return a numeric value indicating the diameter at the given height.
#'
#' @details the Kozak (2004) variable-form taper function is represented mathematically by the following expression
#'
#' di ~b0*(dbh^b1)*(h^b2)*((1-(hi/h)^(1/4))/(1-(p^(1/3))))^(b3*(hi/h)^4+b4*(1/exp(dbh/h))+b5*((1-(hi/h)^(1/4))/(1-(p^(1/3))))^0.1+b6*(1/dbh)+b7*(h^(1-(hi/h)^(1/3)))+b8*((1-(hi/h)^(1/4))/(1-(p^(1/3)))))
#'
#' @examples
#'
#' library(dplyr)
#' library(minpack.lm)
#' library(timbeR)
#'
#' tree_scaling <- tree_scaling %>%
#' mutate(did = di/dbh,
#' hih = hi/h)
#'
#' kozak <- nlsLM(di ~ taper_kozak(dbh, h, hih, b0, b1, b2, b3, b4, b5, b6, b7, b8, p),
#' start=list(b0=1.00,b1=.97,b2=.03,b3=.49,b4=-
#' 0.87,b5=0.50,b6=3.88,b7=0.03,b8=-0.19, p = .1),
#' data = tree_scaling,
#' control = nls.lm.control(maxiter = 1000, maxfev = 2000)
#' )
#'
#' coef_kozak <- coef(kozak)[-10]
#' p_kozak <- coef(kozak)[10]
#'
#' h <- 20
#' dbh <- 25
#' di <- 5
#'
#' kozak_di(dbh, h, di, coef_kozak, p_kozak)
#'
#' @export
kozak_di <- function(dbh, h, hi, coef, p){
b0 <- coef[[1]]; b1 <- coef[[2]]; b2 <- coef[[3]]; b3 <- coef[[4]]; b4 <- coef[[5]]; b5 <- coef[[6]]; b6 <- coef[[7]]; b7 <- coef[[8]]; b8 <- coef[[9]]; p <- p[[1]]
b0*(dbh^b1)*(h^b2)*((1-(hi/h)^(1/4))/(1-(p^(1/3))))^(b3*(hi/h)^4+b4*(1/exp(dbh/h))+b5*((1-(hi/h)^(1/4))/(1-(p^(1/3))))^0.1+b6*(1/dbh)+b7*(h^(1-(hi/h)^(1/3)))+b8*((1-(hi/h)^(1/4))/(1-(p^(1/3)))))
}
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