Description Usage Arguments Details Value References
Estimate the order of a finite mixture of Exponential distributions.
1 | exponentialOrder(y, lambdas, K = NULL, theta, ...)
|
y |
Vector consisting of the data. |
lambdas |
Vector of tuning parameter values. |
K |
Upper bound on the true number of components.
If |
theta |
Vector of starting values for the Exponential distribution parameters, of length K. |
... |
Additional control parameters. See the Details section. |
The following is a list of additional control parameters.
pii
Vector of size K whose elements must sum to 1, consisting of
the starting values for the mixing proportions.
If NULL
, it will be set to a discrete
uniform distribution with K support points.
arbSigma
TRUE
if the common variance-covariance matrix should
be estimated, and FALSE if it should stay fixed, and equal to
sigma
.
penalty
Choice of penalty, which may be "SCAD"
, "MCP"
or
"ADAPTIVE-LASSO"
. Default is "SCAD"
.
a
Tuning parameter for the SCAD or MCP penalty. Default is 3.7
.
mcmcIter
Number of iterations for the starting value algorithm described
in the details below). This value is ignored when theta
is not NULL
.
uBound
Upper bound on the tuning parameter of the PGD algorithm.
C
Tuning parameter for penalizing the mixing proportions.
convMem
Convergence criterion for the modified EM algorithm.
convPgd
Convergence criterion for the proximal gradient descent algorithm.
maxMem
Maximum number of iterations of the modified EM algorithm.
maxPgd
Maximum number of iterations of the proximal gradient descent algorithm.
verbose
If TRUE
, print updates while the function is running.
An object with S3 classes gsf
and exponentialGsf
,
consisting of a list with the estimates produced for every tuning
parameter in lambdas
.
Manole, T., Khalili, A. 2019. "Estimating the Number of Components in Finite Mixture Models via the Group-Sort-Fuse Procedure".
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.