Given a submodular capacity space, we firstly obtain a quantitative estimate for the uniform convergence in the Choquet 
-mean, 
, of the multivariate stochastic Bernstein polynomials associated to a random function. Also, quantitative estimates concerning the uniform convergence in capacity in the univariate case are given.
| Author(s) | Gal, Sorin G., Niculescu, Constantin P. |
|---|---|
| DOI | https://doi.org/10.37193/CJM.2021.02.04 |
Approximate Solutions for Multi-Objective Optimization Problems via Scalarizing and Nonscalarizing Methods
A product of strongly quasi-nonexpansive mappings in Hadamard spaces
Inertial viscosity fixed point algorithms for monotone inclusion, convex minimization, and image restoration problems
Holderian Stability for Parametric Optimization Models and Applications
A Novel Fixed-Point Based Two-Step Inertial Algorithm for Convex Bilevel Optimization in Deep Learning Data Classification
Double-step inertial algorithms for equilibrium and fixed point problems in Hilbert spaces
Accelerated forward-backward algorithm based on inertial and correction terms with linesearch for solving convex minimization problem and its application
A Dual-Projective Double Inertial Forward-Backward Splitting Algorithm for Variational Inclusion Problems with Applications to External Validation in Breast Cancer Diagnosis
Efficient Large-Scale Classification with Linex Least Square Twin Bounded Support Vector Machine
Classifying compressive strength of clay bricks using an inertial projected forward-backward algorithm