| Model_AgeS | R Documentation |
AgeS_ComputationA list of JAGS models use to a Bayesian analysis of OSL age of various samples. There are models for various growth curves and various distrubution to describe equivalent dose distribution around the palaeodose.
data("Model_AgeS")
This list contains:
AgesMultiCS2_EXPLINa list of 4 models that all consider a saturating exponential plus linear growth. These 4 models have different distribution to describe equivalent dose values around the palaeodose.
AgesMultiCS2_EXPa list of 4 models that all consider a saturating exponential growth. These 4 models have different distribution to describe equivalent dose values around the palaeodose.
AgesMultiCS2_EXPZOa list of 4 models that all consider a saturating exponential plus linear growth and fitting through the origin. These 4 models have different distribution to describe equivalent dose values around the palaeodose.
AgesMultiCS2_EXPLINZOa list of 4 models that all consider a saturating exponential growth and fitting through the origin. These 4 models have different distribution to describe equivalent dose values around the palaeodose.
The different distibutions to describe equivalent dose values around the palaeodose are:
cauchya Cauchy distribution with postition parameter equal to the palaeodose of the sample
gaussiana Gaussian distribution with mean equal to the palaeodose of the sample
lognormal_Aa log-normal distribution with mean or Average equal to the palaeodose of the sample
lognormal_Ma log-normal distribution with Median equal to the palaeodose of the sample
For more information we refer to the function AgeS_Computation, section Details.
Plummer, M. (2003). JAGS: A program for analysis of Bayesian graphical models using Gibbs sampling. In Proceedings of the 3rd international workshop on distributed statistical computing, volume 124, page 125. Technische Universit at Wien, Austria.
Plummer, M. (2015). JAGS Version 4.0. 0 user manual.
rjags
data(Model_AgeS)
## The JAGS model for a saturating exponential plus linear growth
## (a function of the type \code{f(x)=a(1-exp(-x/b))+cx+d})
## and a gaussian distribution of equivalent doses around the palaeodose:
writeLines(Model_AgeS$AgesMultiCS2_EXP$gaussian)
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