The goal of lizardHMM is to fit lizard movement time series data, composed of step-lengths per second, with hidden Markov models and investigate the quality of fit that arises. This package can work with other time series data including simulated data from the package itself.
You can install the development version from GitHub with:
# install.packages("devtools")
devtools::install_github("simonecollier/lizardHMM")
norm_generate_sample()
produces data from an n-state HMM with
the desired normal state dependent distributions and transition
probabilities.norm_fit_hmm()
and gam_fit_hmm()
both work to fit an n-state
HMM with
normal/gamma state dependent distributions to the data given.gam0_fit_hmm()
fits the data with an n-state HMM with gamma
state dependent distributions and includes a point mass on zero
for the state with the smallest mean.norm_viterbi()
, gam_viterbi()
, and gam0_viterbi()
use
global decoding to find the most likely sequence of states that
could have generated the data according the HMM that was fit.norm_ci()
, gam_ci()
, and gam0_ci()
produce confidence
intervals for each of the fitted parameters.norm_forecast_psr()
, gam_forecast_psr()
, and
gam0_forecast_psr()
compute the normal forecast
pseudo-residuals for the data fitted with the HMM.timeseries_plot()
plots the time series data with colors
corresponding to the states decoded by the viterbi algorithm.norm_hist_ci()
, gam_hist_ci()
, and gam0_hist_ci()
plot the
histogram of the data with the fitted state dependent
distributions overlayed and their corresponding confidence
intervals.psr_plotting.R
produce visualizations of the
normal forecast pseudo-residuals.All of the distributions types are set up to handle multiple subjects,
variables, and covariates for the transition probabilities. The only
option is complete pooling of parameters when working with multiple
subjects, although there may be updates in the future that include more
options. The functions in covariate_analysis.R
can be used to
investigate the effect of a single covariate on the transition
probabilities and stationary distribution.
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