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-\name{FOMC.solution}
-\Rdversion{1.1}
-\alias{FOMC.solution}
-\title{ First-Order Multi-Compartment kinetics }
-\description{
-  Function describing exponential decline from a defined starting value, with 
-  a decreasing rate constant. 
-
-  The form given here differs slightly from the original reference by Gustafson
-  and Holden (1990). The parameter \code{beta} corresponds to 1/beta in the
-  original equation.
-}
-\usage{
-FOMC.solution(t, parent.0, alpha, beta)
-}
-\arguments{
-  \item{t}{ Time. }
-  \item{parent.0}{ Starting value for the response variable at time zero. }
-  \item{alpha}{ 
-    Shape parameter determined by coefficient of variation of rate constant
-    values. }
-  \item{beta}{
-    Location parameter.
-}
-}
-\note{
-  The solution of the FOMC kinetic model reduces to the
-  \code{\link{SFO.solution}} for large values of \code{alpha} and
-  \code{beta} with 
-  \eqn{k = \frac{\beta}{\alpha}}{k = beta/alpha}.
-}
-\value{
-  The value of the response variable at time \code{t}.
-}
-\references{
-  FOCUS (2006) \dQuote{Guidance Document on Estimating Persistence and
-  Degradation Kinetics from Environmental Fate Studies on Pesticides in EU
-  Registration} Report of the FOCUS Work Group on Degradation Kinetics,
-  EC Document Reference Sanco/10058/2005 version 2.0, 434 pp,
-  \url{http://focus.jrc.ec.europa.eu/dk} 
-
-  Gustafson DI and Holden LR (1990) Nonlinear pesticide dissipation in soil: A
-  new model based on spatial variability. \emph{Environmental Science and 
-  Technology} \bold{24}, 1032-1038
-}
-\examples{
-  \dontrun{plot(function(x) FOMC.solution(x, 100, 10, 2), 0, 2)}
-}
-\keyword{ manip }