Description Usage Arguments Details Value Examples
The function estimates both catalytic constant and Michaelis-Menten constant simultaneously using single data set with an initial enzyme concentrations and substrate concentration. The diffusion approximation is utilized for the likelihood function.
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method |
method selection: T=TQ model, F=SQ model(default = T) |
dat |
observed dataset (time & trajectory columns) |
enz |
enzyme concentrate |
subs |
substrate concentrate |
MM |
initial value of MM constant |
catal |
initial value of catalytic constant |
nrepeat |
total number of iteration (default=10000) |
jump |
length of distance (default =1) |
burning |
length of burning period (default =0) |
catal_m_v |
catalytic prior gamma mean, variance(default=c(1,10000)) |
MM_m_v |
MM prior gamma mean, variance(default=c(1,10000)) |
sig |
variance of bivariate Normal proposal distribution |
scale_tun |
scale tunning constant for stochastic simulation |
The function DA.multi generates a set of MCMC simulation samples from the posterior distribution of catalytic constant and MM constant of enzyme kinetics model. As the function estimates both two constants the user should input the enzyme and substrate initial concentration. The prior information for both two parameters can be given. The turning constant (scale_tun) and variances for two constants (sig) can be set to controlled proper mixing and acceptance ratio for updating two parameters simultaneously. The posterior samples are only stored with fixed interval according to set "jump" to reduce serial correlation. The initial iterations are removed for convergence. The “burning” is set the length of initial iterations. The diffusion approximation method is used for construction of the likelihood.
A n*2 matrix of postrior samples of catalytic constant and MM constant
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