Description Usage Arguments Details Value Author(s) References Examples
TRC
starts from bivariate Spearman correlations and obtains a positive definite covariance matrix by
back-transforming robust univariate medians and mads of the eigenspace. TRC can cope with missing values by a
regression imputation using the a robust regression on the best predictor and it takes sampling weights into account.
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data |
a data frame or matrix with the data |
weights |
sampling weights |
overlap |
minimum number of jointly observed values for calculating the rank correlation |
mincor |
minimal absolute correlation to impute |
robust.regression |
type of regression: "irls" is iteratively reweighted least squares M-estimator, "rank" is based on the rank correlations |
gamma |
minimal number of jointly observed values to impute |
prob.quantile |
if mads are 0 try this quantile of absolute deviations |
alpha |
|
md.type |
Type of Mahalanobis distance when missing values occur: "m" marginal (default), "c" conditional |
monitor |
if |
TRC is similar to a one-step OGK estimator where the starting covariances are obtained from rank correlations and an ad hoc missing value imputation plus weighting is provided.
TRC
returns a list whose first component output
is a sublist with the following components:
sample.size |
number of observations |
number.of.variables |
number of variables |
number.of.missing.items |
number of missing values |
significance.level |
|
computation.time |
elapsed computation time |
medians |
componentwise medians |
mads |
componentwise mads |
center |
location estimate |
scatter |
covariance estimate |
robust.regression |
input parameter |
md.type |
input parameter |
cutpoint |
The default threshold MD-value for the cut-off of outliers |
The further components returned by TRC
are:
outind |
Indicator of outliers |
dist |
Mahalanobis distances (with missing values) |
Beat Hulliger
B\'eguin, C., and Hulliger, B. (2004). Multivariate oulier detection in incomplete survey data: The epidemic algorithm and transformed rank correlations. Journal of the Royal Statistical Society, A 167(Part 2.), 275-294.
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