Description Usage Arguments Details Value
Performs iterative sparse estimation of many normal means either using the soft threshold estimator or the hard-threshold estimator.
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y |
A |
method |
Estimator which will be used. Can be either "ST" (Soft-Threshold estimator) or "HT" (Hard-Threshold estimator). Defaults to "ST". |
m |
The number of iterative steps. Default is |
init.lambda |
Initial threshold to start iterations at. Can be:
|
max.length |
The maximum number of observations |
minimization.method |
The risk minimization method which will be used. Can be either "numeric" or "sampling". Default is "numeric". |
debug |
|
sd |
Standard deviation of |
sparsity |
Sparsity of |
sparse.mad |
|
remove.zero |
|
tol |
A numeric that determines the sensitivity of threshold selection.
Default is |
h |
Parameter for deciding eligibility of sparsity measure.
Default is |
... |
parameters passed to risk minmization methods. |
b |
number of samples to take. Default is |
k |
number of thresholds to initially evaluate. Default is |
max_num_iters |
maximum number of iterations with Newton's method or
spline interpolations (depending on method used). Default is |
Given Y = (Y1, Y2, …, Yn), such that:
Yi ~ N(θ i, σ2), 1 ≤ i ≤ n.
N(θ, σ2) denotes the normal distribution with means θ and variance σ2. The means are to be estimated. Variance is either known or to be estimated.
Means are either estimated using the soft-threhsold (ST) or the hard-threshold (HT) estimator. ITSES minimize expected square error loss under repeated sampling (risk).
Soft-threshold: \hat{θ}(x)= sign(x)(abs(x)-λ)(abs(x)>λ).
Hard-threshold: \hat{θ}(x)= x(abs(x)>λ).
List object with iteration results.
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