Description Usage Arguments Details Value Author(s) References See Also Examples
This functions plots the values of the KKT conditions in the solution path of a MSTweedie
object.
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fit |
|
eps |
Value of the threshold to add to the plots. Default is the convergence threshold of the |
cond |
A vector of integers between 1 and 4 indicating which conditions to plot. See "Details". |
from |
The index of the first regularization parameter to include. Default is 1. |
to |
The index of the last regularization parameter to include. Default is |
... |
Additionnal graphical parameters to pass to |
The reference contains detailed explanation of these KKT conditions.
If code
contains 1, then the sequence of values for the non-zero KKT condition is plotted:
||U_j||=λ v_j,β_j\neq 0.
If code
contains 2, then the sequence of values for the zero KKT condition is plotted:
||U_j||≤qλ v_j,β_j= 0.
If code
contains 3, then the sequence of the detailed values for the non-zero KKT condition is plotted:
-U_j/λ v_j=0,β_j\neq 0, k\not\in M(β_j).
If code
contains 4, then the sequence of the aggregate KKT condition is plotted:
\frac{-∑_{j=1}^pU_j^\topβ_j}{∑_{j=1}^pv_j||β_j||} = λ.
Multiple plots are produced.
Simon Fontaine, Yi Yang, Bo Fan, Wei Qian and Yuwen Gu.
Maintainer: Simon Fontaine fontaines@dms.umontreal.ca
Fontaine, S., Yang, Y., Fan, B., Qian, W. and Gu, Y. (2018). "A Unified Approach to Sparse Tweedie Model with Big Data Applications to Multi-Source Insurance Claim Data Analysis," to be submitted.
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