#' Calculate normalised instrument-specific response function
#'
#' Given an instrument-specific response function (IRFλ) in units Mass
#' squared Length per squared Time count, the 'integration time' of the calibration
#' measurement in units Length and a vector of center points for the bands that
#' make up the spectral measurement in units of Length this function will
#' return IRFnorm,λ in units of Mass cubed Length per Time count.
#'
#' The usual case is IRFλ given in J/count
#'
#' Calculated as:
#' \deqn{{IRF}_{\mathrm{norm, \lambda}} = \frac{t \times d_{\lambda}}{{IRF}_{\lambda}}}{IRFnorm,λ = t × dλ / IRFλ}
#'
#' @param irf instrument-specific response function (IRFλ), usually with units J/count
#' @param int_time The ‘integration time’ (*t*) of a measurement i.e., the time period over which the instrument records light through the measuring apature. Usually seconds.
#' @param wavelengths Center points for the bands that make up the spectral measurement (λ) i.e., the wavelength scale. Usually units of nm.
#'
#' @return The normalised IRFλ vector.
#' @export
#'
#' @examples
#' normalise_irf(1:10, 0.001, 1:10)
normalise_irf <- function(irf, int_time, wavelengths){
dl <- wavelength_spread(wavelengths)
return(irf * int_time * dl)
}
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