activity
20152021
most citedLinear least squares problems involving fixed knots polynomial splines and their singularity study

2 citations · 5 across the 4 of their papers we have counts for

collaborators

7 papers

cs.LG20212 cited

Deep Learning with Nonsmooth Objectives

Vinesha Peiris, Nadezda Sukhorukova, Vera Roshchina

We explore the potential for using a nonsmooth loss function based on the max-norm in the training of an artificial neural network. We hypothesise that this may lead to superior cl…

math.OC20201 cited

The extension of linear inequality method for generalised rational Chebyshev approximation to approximation by general quasilinear functions

Vinesha Peiris, Nadezda Sukhorukova

In this paper we demonstrate that a well known linear inequality method developed for rational Chebyshev approximation is equivalent to the application of the bisection method used…

math.OC2020

An algorithm for best generalised rational approximation of continuous functions

R. Díaz Millán, Nadezda Sukhorukova, Julien Ugon

The motivation of this paper is the development of an optimisation method for solving optimisation problems appearing in Chebyshev rational and generalised rational approximation p…

math.OC2019

Uniqueness of solutions in multivariate Chebyshev approximation problems

Vera Roshchina, Nadia Sukhorukova, Julien Ugon

We study the solution set to multivariate Chebyshev approximation problem, focussing on the ill-posed case when the uniqueness of solutions can not be established via strict polyno…

math.OC2018

Solving multi-resource allocation and location problems in disaster management through linear programming

Behrooz Bodaghi, Nadezda Sukhorukova

In this paper we propose a new efficient linear programming based approach for multi-resource allocation and location problems in disaster management. Such problems require an inte…

math.OC2018

Two curve Chebyshev approximation and its application to signal clustering

Nadezda Sukhorukova

In this paper we extend a number of important results of the classical Chebyshev approximation theory to the case of simultaneous approximation of two or more functions. The need f…