Description Usage Arguments Value References See Also Examples
Estimates the center vector and scatter matrix assuming that the data came from a multivariate heavy-tailed distribution. This provides some degree of robustness to outliers without giving a high breakdown point.
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x |
a formula or a numeric matrix or an object that can be coerced to a numeric matrix. |
data |
an optional data frame (or similar: see |
family |
a description of the error distribution to be used in the model. By default the Student-t distribution with 4 degrees of freedom is considered. |
subset |
an optional expression indicating the subset of the rows of data that should be used in the fitting process. |
na.action |
a function that indicates what should happen when the data contain NAs. |
control |
a list of control values for the estimation algorithm to replace
the default values returned by the function |
A list with class "heavyFit"
containing the following components:
call |
a list containing an image of the |
family |
the |
center |
final estimate of the location vector. |
Scatter |
final estimate of the scale matrix. |
logLik |
the log-likelihood at convergence. |
numIter |
the number of iterations used in the iterative algorithm. |
weights |
estimated weights corresponding to the assumed heavy-tailed distribution. |
distances |
estimated squared Mahalanobis distances. |
acov |
asymptotic covariance matrix of the center estimates. |
Kent, J.T., Tyler, D.E., and Vardi, Y. (1994). A curious likelihood identity for the multivariate t-distribution. Communications in Statistics - Simulation and Computation 23, 441-453.
Lange, K., Little, R.J.A., and Taylor, J.M.G. (1989). Robust statistical modeling using the t distribution. Journal of the American Statistical Association 84, 881-896.
Little, R.J.A. (1988). Robust estimation of the mean and covariance matrix from data with missing values. Applied Statistics 37, 23-38.
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