population2sample.test.MinPv {BrainCon} | R Documentation |
Identify differences of partial correlations between two populations using Genovese and Wasserman's method
Description
Identify differences of partial correlations between two populations
in two groups of time series data,
based on controlling the rate of the false discovery proportion (FDP) exceeding c0
at \alpha
. The method is based on the minimum of the p-values.
Input two popEst
class objects returned by population.est
(the number of individuals in two groups can be different).
Usage
population2sample.test.MinPv(
popEst1,
popEst2,
alpha = 0.05,
c0 = 0.1,
targetSet = NULL,
simplify = !is.null(targetSet)
)
Arguments
popEst1 |
A |
popEst2 |
A |
alpha |
significance level, default value is |
c0 |
threshold of the exceedance rate of FDP,
default value is |
targetSet |
a two-column matrix. Each row contains two index corresponding to a pair of variables of interest.
If |
simplify |
a logical indicating whether results should be simplified if possible. |
Value
If simplify
is FALSE
, a p*p
matrix with values 0 or 1 is returned, and 1 means unequal.
And if simplify
is TRUE
, a two-column matrix is returned,
indicating the row index and the column index of recovered unequal partial correlations.
Those with lower p values are sorted first.
References
Genovese C., and Wasserman L. (2006). Exceedance Control of the False Discovery Proportion, Journal of the American Statistical Association, 101, 1408-1417
Qiu Y. and Zhou X. (2021). Inference on multi-level partial correlations based on multi-subject time series data, Journal of the American Statistical Association, 00, 1-15.
Examples
## Quick example for the two-sample case inference
data(popsimA)
data(popsimB)
# estimating partial correlation coefficients by lasso (scaled lasso does the same)
pc1 = population.est(popsimA, type = 'l')
pc2 = population.est(popsimB, type = 'l')
# conducting hypothesis test
Res = population2sample.test.MinPv(pc1, pc2)