Results 11 to 20 of about 2,148,018 (281)
Quantile Regression Under Random Censoring [PDF]
No abstract.
Bo Honore, James L. Powell, Shakeeb Khan
core +4 more sources
Nonlinear regression of stable random variables [PDF]
Let (X1,X2) be an α-stable random vector, not necessarily symmetric, with ...
Hardin, Clyde D., Jr +2 more
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Regression models and random effects [PDF]
ÁLIDA ROSÁRIA SILVA FERREIRA
doaj +4 more sources
Random kernel k-nearest neighbors regression
The k-nearest neighbors (KNN) regression method, known for its nonparametric nature, is highly valued for its simplicity and its effectiveness in handling complex structured data, particularly in big data contexts.
Patchanok Srisuradetchai +1 more
doaj +3 more sources
Panel regression with random noise [PDF]
The paper explores the effect of measurement errors on the estimation of a linear panel data model. The conventional fixed effects estimator, which ignores measurement errors, is biased.
Ronning, Gerd, Schneeweiss, Hans
core +5 more sources
Random design analysis of ridge regression [PDF]
This work gives a simultaneous analysis of both the ordinary least squares estimator and the ridge regression estimator in the random design setting under mild assumptions on the covariate/response distributions.
Hsu, Daniel +2 more
core +3 more sources
Random Projections For Large-Scale Regression [PDF]
Fitting linear regression models can be computationally very expensive in large-scale data analysis tasks if the sample size and the number of variables are very large.
B. McWilliams +8 more
core +2 more sources
Heatmap Regression via Randomized Rounding [PDF]
To appear in ...
Baosheng Yu, Dacheng Tao
openaire +3 more sources
Linear regression with random projections [PDF]
We consider ordinary (non penalized) least-squares regression where the regression function is chosen in a randomly generated sub-space GP \subset S of finite dimension P, where S is a function space of infinite dimension, e.g. L2([0, 1]^d).
Maillard, Odalric-Ambrym, Munos, Rémi
core +4 more sources
Linear Regression with Random Projections [PDF]
International audienceWe investigate a method for regression that makes use of a randomly generated subspace $G_P$ (of finite dimension $P$) of a given large (possibly infinite) dimensional function space $F$, for example, $L_{2}([0,1]^d)$.
Maillard, Odalric, Munos, Rémi
core +4 more sources

