activity
20052023
most citedLinear programming problems for frontier estimation

6 citations · 11 across the 7 of their papers we have counts for

collaborators

8 papers

cs.LG2023

Implicitly normalized forecaster with clipping for linear and non-linear heavy-tailed multi-armed bandits

Yuriy Dorn, Nikita Kornilov, Nikolay Kutuzov +3

The Implicitly Normalized Forecaster (INF) algorithm is considered to be an optimal solution for adversarial multi-armed bandit (MAB) problems. However, most of the existing comple…

math.ST2019★ 2 cited

Algorithms of Robust Stochastic Optimization Based on Mirror Descent Method

Anatoli Juditsky, Alexander Nazin, Arkadi Nemirovsky +1

We propose an approach to construction of robust non-Euclidean iterative algorithms for convex composite stochastic optimization based on truncation of stochastic gradients. For su…

math.ST2017★ 1 cited

Two-Armed Bandit Problem, Data Processing, and Parallel Version of the Mirror Descent Algorithm

Alexander Kolnogorov, Alexander Nazin, Dmitry Shiyan

We consider the minimax setup for the two-armed bandit problem as applied to data processing if there are two alternative processing methods available with different a priori unkno…

math.OC2017

Algorithms of Inertial Mirror Descent in Convex Problems of Stochastic Optimization

Alexander Nazin

The goal is to modify the known method of mirror descent (MD), proposed by A.S. Nemirovsky and D.B. Yudin in 1979. The paper shows the idea of a new, so-called inertial MD method w…

math.ST2014

L1-optimal linear programming estimatorfor periodic frontier functions with Holder continuous derivative

Alexander Nazin, Stephane Girard

We propose a new estimator based on a linear programming method for smooth frontiers of sample points. The derivative of the frontier function is supposed to be Holder continuous.T…

stat.ME2011★ 6 cited

Linear programming problems for frontier estimation

Guillaume Bouchard, Stéphane Girard, Anatoli Iouditski +1

We propose new estimates for the frontier of a set of points. They are defined as kernel estimates covering all the points and whose associated support is of smallest surface. The…