Dear Andras
In algebra (and computing) terms are operated upon in order of priority. Terms
in brackets are evaluated first. In your original code, - pars$k * state[1] is
not divided by pars$v since division happens before addition. When you use the
brackets that expression becomes part of the term that is divided.
Therefore the outputs of these functions should not be the same.
Best wishes
Chris
Chris Campbell, PhD
Tel. +44 (0) 1249 705 450?| Mobile. +44 (0) 7929 628 349
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-----Original Message-----
From: r-help-bounces at r-project.org [mailto:r-help-bounces at r-project.org]
On Behalf Of Andras Farkas
Sent: 19 June 2013 00:46
To: r-help at r-project.org; r-sig-dynamic-models at r-project.org
Subject: [R] deSolve question
Dear All
wonder if you could provide some insights on the following: currently I have
this code which produces the expected results:
require(deSolve)
pars <- list(k = 0.08,v=15)
intimes <- c(0,0.5,12)
input <- c(800,0,0)
forc <- approxfun(intimes, input, method="constant", rule=2)
derivs <- function(t, state, pars) {
inp <- forc(t)
dy1 <- - pars$k * state[1] + inp/pars$v
return(list(c(dy1)))
}
model <- function(pars, times=seq(0, 13, by = 0.01)) {
state <- c(y = 0)
return(ode(y = state, times = times, func = derivs, parms = pars,
method="lsoda"))
}
plot(model(pars))
intuitively it would make sense to me that if I change the derivs as:
derivs <- function(t, state, pars) {
inp <- forc(t)
#note the added ()
dy1 <- (- pars$k * state[1] + inp)/pars$v
return(list(c(dy1)))
}
than I would get the same results, but that is not the case. I need to
"relocate" pars$v to another position within derivs so that I could
implement it in a forcing function to be able to change its value during
derivation. Appreciate your help,
Andras
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