README.md

glmSLOPE - SLOPE for generalized linear models

Build Status

Instalation guide

Currently the package is under heavy development. Therefore, it is recommended to install the package directly from the Github repository. This can achieved by using an install_github function provided by the devtools package. Namely,

library(devtools)
install_github("dkucharc/glmSLOPE")

Examples

library(glmSLOPE)
# Test data
X <- c(0.53766714, 1.833885, -2.2588469, 0.86217332, 0.31876524, -1.3076883, -0.43359202, 0.34262447, 3.5783969, 2.769437, -1.3498869, 3.0349235, 0.72540422, -0.063054873, 0.7147429, -0.20496606, -0.12414435, 1.4896976, 1.4090345, 1.4171924, 0.67149713, -1.2074869, 0.71723865, 1.6302353, 0.48889377, 1.034693, 0.72688513, -0.30344092, 0.29387147, -0.7872828, 0.88839563, -1.1470701, -1.0688705, -0.80949869, -2.9442842, 1.4383803, 0.32519054, -0.75492832, 1.3702985, -1.7115164, -0.10224245, -0.24144704, 0.31920674, 0.3128586, -0.86487992, -0.030051296, -0.16487902, 0.62770729, 1.0932657, 1.109273)
dim(X) <- c(5, 10)
y <- c(1.0734014, -5.3021346, 1.096639, -0.39124089, -0.92884291)
dim(y) <- c(5,1)
lambda <- c(1, 0.9, 0.8, 0.7, 0.6, 0.5, 0.4, 0.3, 0.2, 0.1)
# Estimate parameters
solve_slope(X, y, lambda, model = 'linear')
library(glmSLOPE)
# Test data
X <- c(0.53766714, 1.833885, -2.2588469, 0.86217332, 0.31876524, -1.3076883, -0.43359202, 0.34262447, 3.5783969, 2.769437, -1.3498869, 3.0349235, 0.72540422, -0.063054873, 0.7147429, -0.20496606, -0.12414435, 1.4896976, 1.4090345, 1.4171924, 0.67149713, -1.2074869, 0.71723865, 1.6302353, 0.48889377, 1.034693, 0.72688513, -0.30344092, 0.29387147, -0.7872828, 0.88839563, -1.1470701, -1.0688705, -0.80949869, -2.9442842, 1.4383803, 0.32519054, -0.75492832, 1.3702985, -1.7115164, -0.10224245, -0.24144704, 0.31920674, 0.3128586, -0.86487992, -0.030051296, -0.16487902, 0.62770729, 1.0932657, 1.109273)
dim(X) <- c(5, 10)
y <- c(1, -1, 1, -1, -1)
dim(y) <- c(5,1)
lambda <- c(1, 0.9, 0.8, 0.7, 0.6, 0.5, 0.4, 0.3, 0.2, 0.1)
# Estimate parameters
solve_slope(X, y, lambda, model = 'logistic')

References:

  1. SLOPE—Adaptive variable selection via convex optimization

  2. Sparse Portfolio Selection via the sorted L1 - Norm

  3. Proximal Algorithms



dkucharc/glmSLOPE documentation built on May 21, 2019, 1:43 p.m.