Models to understand dynamics of test positivity under epidemic dynamics and biased testing
- web version
- beta notes
- simple interaction model
- RTMBode/fitode example: not directly relevant, but hopefully a useful example of how to do trajectory-matching in
fitodeorRTMBode
Related projects. It's not super-clear we have any of sufficient interest, but JD is willing to share. We have a mathy publication with an earlier post-doc (Ali Gharouni, nice guy, now at PHO); Mike Li did some stuff during Covid which probably had some ideas but will be hard to figure out; JD advised some South African students who have a public repo, but it's not clear how far they got.
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Notes_Nov10.Rmd: @RichardSichengZhao 's summary notes for progress -
corrCheck.R: numerical calculations of correlation showing non-monotonicity -
Expected_Test_positivity_figure.R: beta model's test positivity as a function of testing focus/dispersion$\phi$ , testing proportion t, prevalence i -
simple.md: basic notes on multiplex testing and cross-effects of diseases on each others' positivity/number of positive tests -
testing_funs.R: basic machinery for computing expected positivity based on the Beta model and Hazard Ratio Model -
testing_distrib.rmd: description and exploration of properties oftesting_funs.R -
Logspace_comparing_methods.R: the file used to generate the pictures for log-space comparing 4 different methods of calculating positivity for Beta model. -
Qbeta_Issues.R: investigation of the Qbeta & qbeta issues. -
Single_variable_SIR.R: a numerical simulation of simple version SIR trajectory (fitODE later). -
inc_testing_positivity-ratio.R: As discussed, this file is used to generate figures for ratio of inc/test_positivity_proportion under different combination of inc, phi and testing_proportion. -
Average_i-phi_idea.R: RZhao 's Unsuccessful experiments. Will try something else but please ignore this for now. -
HR_Test_positivity_figure: Hazard Ratio model's test positivity curves as a function of testing Risk offsets \Phi, testing proportion T, prevalence V
(TO DO)