[Pomp-commits] r662 - in pkg: . inst/doc
noreply at r-forge.r-project.org
noreply at r-forge.r-project.org
Mon Apr 16 16:00:20 CEST 2012
Author: kingaa
Date: 2012-04-16 16:00:20 +0200 (Mon, 16 Apr 2012)
New Revision: 662
Modified:
pkg/DESCRIPTION
pkg/inst/doc/intro_to_pomp.Rnw
pkg/inst/doc/intro_to_pomp.pdf
pkg/inst/doc/pomp.bib
Log:
- small changes to vignettes
- require R version >= 2.15.0
Modified: pkg/DESCRIPTION
===================================================================
--- pkg/DESCRIPTION 2012-04-15 16:07:02 UTC (rev 661)
+++ pkg/DESCRIPTION 2012-04-16 14:00:20 UTC (rev 662)
@@ -2,13 +2,13 @@
Type: Package
Title: Statistical inference for partially observed Markov processes
Version: 0.41-6
-Date: 2012-04-15
+Date: 2012-04-16
Revision: $Rev$
Author: Aaron A. King, Edward L. Ionides, Carles Breto, Steve Ellner, Bruce Kendall, Helen Wearing, Matthew J. Ferrari, Michael Lavine, Daniel C. Reuman
Maintainer: Aaron A. King <kingaa at umich.edu>
URL: http://pomp.r-forge.r-project.org
Description: Inference methods for partially-observed Markov processes
-Depends: R(>= 2.13.1), stats, methods, graphics, mvtnorm, subplex, deSolve
+Depends: R(>= 2.15.0), stats, methods, graphics, mvtnorm, subplex, deSolve
License: GPL(>= 2)
LazyLoad: true
LazyData: false
Modified: pkg/inst/doc/intro_to_pomp.Rnw
===================================================================
--- pkg/inst/doc/intro_to_pomp.Rnw 2012-04-15 16:07:02 UTC (rev 661)
+++ pkg/inst/doc/intro_to_pomp.Rnw 2012-04-16 14:00:20 UTC (rev 662)
@@ -353,7 +353,6 @@
gompertz,
dmeasure=gompertz.meas.dens
)
-coef(gompertz) <- theta
@
The result of the above is a new \code{pomp} object \code{gompertz} in every way identical to the one we had before, but with the measurement-model density function \code{dmeasure} now specified.
@@ -611,32 +610,30 @@
@
<<gompertz-multi-mif-calc,eval=F,echo=T>>=
estpars <- c("r","sigma","tau")
-mf <- replicate(
- n=10,
- {
- theta.guess <- theta.true
- theta.guess[estpars] <- rlnorm(
- n=length(estpars),
- meanlog=log(theta.guess[estpars]),
- sdlog=1
- )
- mif(
- gompertz,
- Nmif=100,
- start=theta.guess,
- transform=TRUE,
- pars=estpars,
- rw.sd=c(
- r=0.02,sigma=0.02,tau=0.05
- ),
- Np=2000,
- var.factor=4,
- ic.lag=10,
- cooling.factor=0.999,
- max.fail=10
- )
- }
+replicate(
+ n=10,
+ {
+ theta.guess <- theta.true
+ theta.guess[estpars] <- rlnorm(
+ n=length(estpars),
+ meanlog=log(theta.guess[estpars]),
+ sdlog=1
+ )
+ mif(
+ gompertz,
+ Nmif=100,
+ start=theta.guess,
+ transform=TRUE,
+ pars=estpars,
+ rw.sd=c(r=0.02,sigma=0.02,tau=0.05),
+ Np=2000,
+ var.factor=4,
+ ic.lag=10,
+ cooling.factor=0.999,
+ max.fail=10
)
+ }
+ ) -> mf
@
Note that we've set \code{transform=TRUE} in the above.
Modified: pkg/inst/doc/intro_to_pomp.pdf
===================================================================
(Binary files differ)
Modified: pkg/inst/doc/pomp.bib
===================================================================
--- pkg/inst/doc/pomp.bib 2012-04-15 16:07:02 UTC (rev 661)
+++ pkg/inst/doc/pomp.bib 2012-04-16 14:00:20 UTC (rev 662)
@@ -1,5 +1,5 @@
-% This file was created with JabRef 2.6.
-% Encoding: ISO8859_1
+% This file was created with JabRef 2.7b.
+% Encoding: UTF8
@ARTICLE{Andrieu2010,
author = {Andrieu, Christophe and Doucet, Arnaud and Holenstein, Roman},
@@ -91,14 +91,19 @@
@ARTICLE{Breto2011,
author = {Bret{\'o}, Carles and Ionides, Edward L.},
- title = {Compound {M}arkov counting processes and their applications to modeling
+ title = {Compound Markov counting processes and their applications to modeling
infinitesimally over-dispersed systems},
journal = {Stochastic Processes and their Applications},
- year = {in press},
+ year = {2011},
+ volume = {121},
+ pages = {2571--2591},
+ number = {11},
+ month = nov,
+ __markedentry = {[kingaa:]},
abstract = {We propose an infinitesimal dispersion index for Markov counting processes.
We show that, under standard moment existence conditions, a process
is infinitesimally (over-)equi-dispersed if, and only if, it is simple
- (compound), i.e., it increases in jumps of one (or more) unit(s),
+ (compound), i.e. it increases in jumps of one (or more) unit(s),
even though infinitesimally equi-dispersed processes might be under-,
equi- or over-dispersed using previously studied indices. Compound
processes arise, for example, when introducing continuous-time white
@@ -107,11 +112,12 @@
models and queuing networks, suitable for applications where moment
constraints inherent to simple processes do not hold.},
doi = {10.1016/j.spa.2011.07.005},
+ file = {Breto2011.pdf:Breto2011.pdf:PDF},
issn = {0304-4149},
- keywords = {Continuous time, Counting Markov process, Birth-death process, Environmental
+ keywords = {Continuous time, Counting Markov process, Birth–death process, Environmental
stochasticity, Infinitesimal over-dispersion, Simultaneous events},
owner = {kingaa},
- timestamp = {2011.08.17}
+ timestamp = {2012.01.17}
}
@BOOK{Davison1997,
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