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#' Implementation of a general model for linear non-autonomous systems with scalar modifiers
#'
#' This function implements a linear model with scalar modifier for inputs
#' and compartmental matrix.
#'
#'
#' @param t A vector containing the points in time where the solution is
#' sought.
#' @param A A square (n x n) matrix with compartmental structure
#' @param C0 A vector of length n containing the initial amount of carbon for
#' the n pools.
#' @param u A vector of length n with constant mass inputs for the n pools.
#' @param gamma A scalar or data.frame object specifying the modifier for the
#' mass inputs.
#' @param xi A scalar, data.frame, function or anything that can be
#' converted to a scalar function of time \code{\linkS4class{ScalarTimeMap}}
#' object specifying the external (environmental and/or edaphic) effects on
#' decomposition rates.
#' @param xi_lag A time shift/delay for the automatically
#' created time dependent function xi(t)
#' @param solver A function that solves the system of ODEs. This can be
#' \code{\link{euler}} or \code{\link{deSolve.lsoda.wrapper}} or any other user
#' provided function with the same interface.
#' @return A Model Object that can be further queried
#' @seealso \code{\link{RothCModel}}. There are other
#' \code{\link{predefinedModels}} and also more general functions like
#' \code{\link{Model}}.
#' @references C.A., M. Mueller, S.E. Trumbore. 2012. Models of soil organic
#' matter decomposition: the SoilR package version 1.0. Geoscientific Model
#' Development 5, 1045-1060.
#' @examples
#' t=seq(0,52*200,1) # Fix me! Add an example.
linearScalarModel<- function
(t,
A,
C0,
u,
gamma,
xi,
xi_lag=0,
solver=deSolve.lsoda.wrapper
)
{
t_start=min(t)
t_end=max(t)
if(ncol(A)!=nrow(A)) stop("The matrix A must be a square matrix")
if(ncol(A)!=length(u)) stop("Dimension of A must match length of u")
if(length(gamma)==1){
inputFluxes=BoundInFluxes(
function(t){gamma*u},
t_start,
t_end
)
}
if(inherits(gamma, "data.frame")){
x=gamma[,1]
y=gamma[,2]
inputScalar=splinefun(x,y)
inputFluxes=BoundInFluxes(
function(t){inputScalar(t)*u},
min(x),
max(x)
)
}
# whatever format xi is given in we convert it to a time map object
# (function,constant,data.frame,list considering also the xi_lag argument)
xi=ScalarTimeMap(xi,lag=xi_lag)
fX=getFunctionDefinition(xi)
At=ConstLinDecompOpWithLinearScalarFactor(mat=A,xi=xi)
Mod=GeneralModel(t=t,A=At,ivList=C0,inputFluxes=inputFluxes,solverfunc=solver)
return(Mod)
}
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