#' be_least_squares
#'
#' Calculate the barometric efficiency by using least squares.
#'
#' @inheritParams be_least_squares_diff
#'
#' @return barometric efficiency calculated by least squares
#' @export
#'
#' @importFrom stats formula lm coefficients
#'
#' @examples
#' library(data.table)
#' datetime <- seq.POSIXt(as.POSIXct("2016-01-01 12:00:00"),
#' as.POSIXct("2016-01-05 12:00:00"), by='hour' )
#' baro <- sin(seq(0, 2*pi, length.out = length(datetime)))
#' wl <- -0.4 * baro
#' dat <- data.table(baro, wl, datetime)
#'
#' be_least_squares(dat)
#'
be_least_squares <- function(dat,
dep = 'wl',
ind = 'baro',
inverse = TRUE,
return_model = FALSE) {
# don't modify existing data.table
dat <- dat[, c(dep, ind), with = FALSE]
if (inverse) {
dat[, (dep) := -get(dep)]
}
# fit regression
frm <- formula(paste0(dep, "~", ind))
be <- lm(frm, dat)
if (return_model) {
return(be)
}
# calculate the slope
return(as.numeric(coefficients(be)[2]))
}
#' be_least_squares_diff
#'
#' Calculate the barometric efficiency by using the least squares with differences
#'
#' @param dat data that has the independent and dependent variables (data.table)
#' @param dep name of the dependent variable column (character). This is
#' typically the name for the column holding your water level data.
#' @param ind name of the independent variable column (character). This is
#' typically the name for the column holding your barometric pressure data.
#' @param inverse whether the barometric relationship is inverse
#' (TRUE means that when the barometric pressure goes up the measured water
#' level goes down (vented transducer, depth to water), FALSE means that when
#' the barometric pressure goes up so does the measured pressure
#' (non-vented transducer)) (logical).
#' @param lag_space space between difference calculation in number of observations
#' @param return_model whether to return the lm model or just the barometric/loading
#' efficiency (logical).#'
#' @return barometric efficiency calculated by least squares
#' @export
#'
#' @importFrom stats formula lm coefficients
#'
#' @examples
#' library(data.table)
#' datetime <- seq.POSIXt(as.POSIXct("2016-01-01 12:00:00"),
#' as.POSIXct("2016-01-05 12:00:00"), by='hour' )
#' baro <- sin(seq(0, 2*pi, length.out = length(datetime)))
#' wl <- -0.4 * baro
#' dat <- data.table(baro, wl, datetime)
#' be_least_squares_diff(dat, lag_space = 1)
#'
be_least_squares_diff <- function(dat,
dep = 'wl',
ind = 'baro',
lag_space = 1,
inverse = TRUE,
return_model = FALSE) {
# don't modify existing data.table
dat <- dat[, c(dep, ind), with = FALSE]
# calculate differences
dat <- lag_difference(dat, dep, lag_space, inverse)
dat <- lag_difference(dat, ind, lag_space)
# fit regression
frm <- formula(paste0(dep, "~", ind))
be <- lm(frm, dat)
if (return_model) {
return(be)
}
# calculate the slope
return(as.numeric(coefficients(be)[2]))
}
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