diff --git a/NAMESPACE b/NAMESPACE
index 67c3e19..3eb7f9f 100644
--- a/NAMESPACE
+++ b/NAMESPACE
@@ -13,6 +13,6 @@ export(intelliframe)
 export(plot_curves)
 export(print)
 export(read_xmap)
-importFrom(S7,"@")
+export(refit_curves)
 importFrom(rlang,.data)
 importFrom(stats,reformulate)
diff --git a/R/luminary-package.R b/R/luminary-package.R
index e9e6850..01d1a03 100644
--- a/R/luminary-package.R
+++ b/R/luminary-package.R
@@ -2,7 +2,6 @@
 "_PACKAGE"
 
 ## usethis namespace: start
-#' @importFrom S7 @
 #' @importFrom stats reformulate
 ## usethis namespace: end
 NULL
diff --git a/R/refit_curves.R b/R/refit_curves.R
index 9f83b4b..25fc722 100644
--- a/R/refit_curves.R
+++ b/R/refit_curves.R
@@ -4,26 +4,45 @@
 #'   and interpolate concentrations for all samples, based on the updated models.
 #'
 #' @details
+#' Most of these details have been reproduced from the \code{\link{nplr}} function that is doing most of the heavy lifting.
+#'
 #' The 5-parameter logistic regression is of the form:
-#'   y = B + (T - B)/[1 + 10^(b*(xmid - x))]^s
+#' \deqn{y = B + (T - B)/[1 + 10^{(b*(x_{\text{mid}} - x))}]^s}
+#'
+#'   where \eqn{B} and \eqn{T} are the bottom and top asymptotes, respectively,
+#'   \eqn{b} and \eqn{x_{\text{mid}}} are the Hill slope and the x-coordinate at
+#'   the inflection point, respectively, and \eqn{s} is an asymmetric coefficient.
+#'   This equation is sometimes referred to as the Richards' equation \[1,2\].
+#'   When specifying \code{npars = 4}, the \eqn{s} parameter is forced to be 1,
+#'   and the corresponding model is a 4-parameter logistic regression, symmetrical
+#'   around its inflection point. When specifying \code{npars = 3} or \code{npars = 2},
+#'   add 2 more constraints and force \eqn{B} and \eqn{T} to be 0 and 1, respectively.
 #'
-#'   where B and T are the bottom and top asymptotes, respectively, b and xmid are the Hill slope and the x-coordinate at the inflexion point, respectively, and s is an asymetric coefficient. This equation is sometimes refered to as the Richards' equation [1,2].
-#'   When specifying npars = 4, the s parameter is forced to be 1, and the corresponding model is a 4-parameter logistic regression, symetrical around its inflexion point. When specifying npars = 3 or npars = 2, add 2 more constraints and force B and T to be 0 and 1, respectively.
 #'   Weight methods:
-#'   The model parameters are optimized, simultaneously, using nlm, given a sum of squared errors function, sse(Y), to minimize:
-#'   sse(Y) = Σ [W.(Yobs - Yfit)^2 ]
-#'   where Yobs, Yfit and W are the vectors of observed values, fitted values and weights, respectively.
-#'   In order to reduce the effect of possible outliers, the weights can be computed in different ways, specified in nplr:
-#'   residual weights, "res":
-#'   W = (1/residuals)^LPweight
-#'   where residuals and LPweight are the squared error between the observed and fitted values, and a tuning parameter, respectively. Best results are generally obtained by setting LPweight = 0.25 (default value), while setting LPweight = 0 results in computing a non-weighted sum of squared errors.
-#'   standard weights, "sdw":
-#'   W = 1/Var(Yobs_r)
-#'   where Var(Yobs_r) is the vector of the within-replicates variances.
-#'   general weights, "gw":
-#'   W = 1/Yfit^LPweight
-#'   where Yfit are the fitted values. As for the residuals-weights method, setting LPweight = 0 results in computing a non-weighted sum of squared errors.
-#'   The standard weights and general weights methods are describes in [3].
+#'
+#'   The model parameters are optimized, simultaneously, using \code{\link{nlm}},
+#'   given a sum of squared errors function, \eqn{\text{sse(Y)}}, to minimize:
+#'   \deqn{\text{sse}(Y) = Σ [W(Y_{\text{obs}} - Y_{\text{fit}})^2 ]}
+#'   where \eqn{Y_{\text{obs}}}, \eqn{Y_{\text{fit}}} and \eqn{W} are the vectors
+#'   of observed values, fitted values and weights, respectively.
+#'   In order to reduce the effect of possible outliers, the weights can be computed in different ways:
+#'
+#'   residual weights, \code{"res"}:
+#'   \deqn{W = (1/\text{residuals})^\text{LPweight}}
+#'   where \eqn{\text{residuals}} and \eqn{\text{LPweight}} are the squared error
+#'   between the observed and fitted values, and a tuning parameter, respectively.
+#'   Best results are generally obtained by setting \code{LPweight = 0.25} (default value),
+#'   while setting \code{LPweight = 0} results in computing a non-weighted sum of squared errors.
+#'
+#'   standard weights, \code{"sdw"}:
+#'   \deqn{W = 1/\text{Var}(Y_{\text{obs}_r})}
+#'   where \eqn{\text{Var}(Y_{\text{obs}_r})} is the vector of the within-replicates variances.
+#'
+#'   general weights, \code{"gw"}:
+#'   \deqn{W = 1/Y_{\text{fit}}^\text{LPweight}}
+#'   where \eqn{Y_{\text{fit}}} are the fitted values. As for the residuals-weights method,
+#'   setting \eqn{LPweight = 0} results in computing a non-weighted sum of squared errors.
+#'   The standard weights and general weights methods are described in \[3\].
 #' @param .data Intelliframe object to refit
 #' @param npars A numeric value (or \code{"all"}) to specify the number of
 #'   parameters to use in the model. If \code{"all"} the logistic model will be
@@ -31,17 +50,30 @@
 #'   See Details.
 #' @param weight_method A character string to specify what weight method to use.
 #'   Options are \code{"res"}(default), \code{"sdw"}, \code{"gw"}. See Details.
+#' @param LPweight a coefficient to adjust the weights. \code{LPweight = 0} will
+#'   compute a non-weighted np-logistic regression.
 #' @param add_to_zeroes A numeric value (\code{0.1} by default) added to zeros during
 #'   the curve fitting procedure as it requires the concentration to be
 #'   log10-transformed.
 #' @param silent Logical flag indicating whether warnings and/or messages during
 #'   curve fitting should be silenced. Defaults to \code{FALSE}.
 #'
-#' @return
+#' @references
+#' 1- Richards, F. J. (1959). A flexible growth function for empirical use. J Exp Bot 10, 290-300.
+#'
+#' 2- Giraldo J, Vivas NM, Vila E, Badia A. Assessing the (a)symmetry of
+#' concentration-effect curves: empirical versus mechanistic models. Pharmacol Ther. 2002 Jul;95(1):21-45.
+#'
+#' 3- Motulsky HJ, Brown RE. Detecting outliers when fitting data with nonlinear
+#' regression - a new method based on robust nonlinear regression and the false
+#' discovery rate. BMC Bioinformatics. 2006 Mar 9;7:123.
+#'
+#' @return An intelliframe
 #' @export
 #'
 #' @examples
-refit_curves <- function(.data, npars = "all", weight_method = "res", add_to_zeroes = 0.01, silent = FALSE) {
+#' 1+1
+refit_curves <- function(.data, npars = "all", weight_method = "res", LPweight = 0.25, add_to_zeroes = 0.01, silent = FALSE) {
 
   well_data <- get_well_data(.data)
 
@@ -66,11 +98,12 @@ refit_curves <- function(.data, npars = "all", weight_method = "res", add_to_zer
     )
 
     fit <- nplr::nplr(
-      x      = non_zero,
-      y      = analyte$MFI/max(analyte$MFI),
-      npars  = npars,
-      method = weight_method,
-      silent = silent
+      x        = non_zero,
+      y        = analyte$MFI/max(analyte$MFI),
+      npars    = npars,
+      method   = weight_method,
+      LPweight = LPweight,
+      silent   = silent
     )
   })
 
diff --git a/man/refit_curves.Rd b/man/refit_curves.Rd
new file mode 100644
index 0000000..ebeb9d0
--- /dev/null
+++ b/man/refit_curves.Rd
@@ -0,0 +1,97 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/refit_curves.R
+\name{refit_curves}
+\alias{refit_curves}
+\title{Refit standard curves}
+\usage{
+refit_curves(
+  .data,
+  npars = "all",
+  weight_method = "res",
+  LPweight = 0.25,
+  add_to_zeroes = 0.01,
+  silent = FALSE
+)
+}
+\arguments{
+\item{.data}{Intelliframe object to refit}
+
+\item{npars}{A numeric value (or \code{"all"}) to specify the number of
+parameters to use in the model. If \code{"all"} the logistic model will be
+tested with 2 to 5 parameters, and the best option will be returned.
+See Details.}
+
+\item{weight_method}{A character string to specify what weight method to use.
+Options are \code{"res"}(default), \code{"sdw"}, \code{"gw"}. See Details.}
+
+\item{LPweight}{a coefficient to adjust the weights. \code{LPweight = 0} will
+compute a non-weighted np-logistic regression.}
+
+\item{add_to_zeroes}{A numeric value (\code{0.1} by default) added to zeros during
+the curve fitting procedure as it requires the concentration to be
+log10-transformed.}
+
+\item{silent}{Logical flag indicating whether warnings and/or messages during
+curve fitting should be silenced. Defaults to \code{FALSE}.}
+}
+\value{
+An intelliframe
+}
+\description{
+Function to refit n-parameter logistic curves to standards in an intelliframe object
+and interpolate concentrations for all samples, based on the updated models.
+}
+\details{
+Most of these details have been reproduced from the \code{\link{nplr}} function that is doing most of the heavy lifting.
+
+The 5-parameter logistic regression is of the form:
+\deqn{y = B + (T - B)/[1 + 10^{(b*(x_{\text{mid}} - x))}]^s}
+
+where \eqn{B} and \eqn{T} are the bottom and top asymptotes, respectively,
+\eqn{b} and \eqn{x_{\text{mid}}} are the Hill slope and the x-coordinate at
+the inflection point, respectively, and \eqn{s} is an asymmetric coefficient.
+This equation is sometimes referred to as the Richards' equation [1,2].
+When specifying \code{npars = 4}, the \eqn{s} parameter is forced to be 1,
+and the corresponding model is a 4-parameter logistic regression, symmetrical
+around its inflection point. When specifying \code{npars = 3} or \code{npars = 2},
+add 2 more constraints and force \eqn{B} and \eqn{T} to be 0 and 1, respectively.
+
+Weight methods:
+
+The model parameters are optimized, simultaneously, using \code{\link{nlm}},
+given a sum of squared errors function, \eqn{\text{sse(Y)}}, to minimize:
+\deqn{\text{sse}(Y) = Σ [W(Y_{\text{obs}} - Y_{\text{fit}})^2 ]}
+  where \eqn{Y_{\text{obs}}}, \eqn{Y_{\text{fit}}} and \eqn{W} are the vectors
+of observed values, fitted values and weights, respectively.
+In order to reduce the effect of possible outliers, the weights can be computed in different ways:
+
+residual weights, \code{"res"}:
+\deqn{W = (1/\text{residuals})^\text{LPweight}}
+where \eqn{\text{residuals}} and \eqn{\text{LPweight}} are the squared error
+between the observed and fitted values, and a tuning parameter, respectively.
+Best results are generally obtained by setting \code{LPweight = 0.25} (default value),
+while setting \code{LPweight = 0} results in computing a non-weighted sum of squared errors.
+
+standard weights, \code{"sdw"}:
+\deqn{W = 1/\text{Var}(Y_{\text{obs}_r})}
+where \eqn{\text{Var}(Y_{\text{obs}_r})} is the vector of the within-replicates variances.
+
+general weights, \code{"gw"}:
+\deqn{W = 1/Y_{\text{fit}}^\text{LPweight}}
+where \eqn{Y_{\text{fit}}} are the fitted values. As for the residuals-weights method,
+setting \eqn{LPweight = 0} results in computing a non-weighted sum of squared errors.
+The standard weights and general weights methods are described in [3].
+}
+\examples{
+1+1
+}
+\references{
+1- Richards, F. J. (1959). A flexible growth function for empirical use. J Exp Bot 10, 290-300.
+
+2- Giraldo J, Vivas NM, Vila E, Badia A. Assessing the (a)symmetry of
+concentration-effect curves: empirical versus mechanistic models. Pharmacol Ther. 2002 Jul;95(1):21-45.
+
+3- Motulsky HJ, Brown RE. Detecting outliers when fitting data with nonlinear
+regression - a new method based on robust nonlinear regression and the false
+discovery rate. BMC Bioinformatics. 2006 Mar 9;7:123.
+}