View source: R/growth_analysis.R
do_growth_analysis | R Documentation |
Perform growth analysis on a varioscan data set
do_growth_analysis(varioscan)
varioscan |
the varioscan data in long format |
Most data comes from the growthcurver package. Only yield
is added here.
The population size at the beginning of the growth curve is given by N0
.
The maximum possible population size in a particular environment, or the
carrying capacity, is given by K
. The intrinsic growth rate of the population,
r
, is the growth rate that would occur if there were no restrictions imposed on
total population size.
The most useful values are k
, n0
, and r
, which are the values of the parameters for the logistic
equation that best fit the data. The fitting algorithm provides a measure of uncertainty for each,
which is available (for n) in the n_p and n_se values, for example. The values sigma
and df
are
both determined during the nonlinear regression fit. Df is the degrees of freedom and sigma is a
measure of the goodnesss of fit of the parameters of the logistic equation for the data; it is
the residual standard error from the nonlinear regression model. Smaller sigma values indicate
a better fit of the logistic curve to the data than larger values.
t_mid
is the time at which the population density reaches 12K (which occurs at the inflection point),
t_gen
is the fastest possible generation time (also called the doubling time), auc_l
is the area
under the logistic curve obtained by taking the integral of the logistic equation, and auc_e
is
the empirical area under the curve which is obtained by summing up the area under the experimental
curve from the measurements in the input data. If you decide to use auc_l or auc_e, make sure that
you specify the parameter t_trim so that these metrics are comparable across samples or plates that
were grown for different lengths of time.
The note value provides additional information about problems with fitting the logistic curve to your data. No common problems were identified if it is empty.
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