In this paper, we make a theoretical analysis of the convergence rates of Kaczmarz and
extended Kaczmarz projection algorithms for some of the most practically used control …

Polynomial chaos expansion (PCE) has been widely used to facilitate uncertainty
quantification and stochastic computations for complex systems. Multi-fidelity approaches …

In this paper, we investigate the Kaczmarz–Tanabe method for exact and inexact linear
systems. The Kaczmarz–Tanabe method is derived from the Kaczmarz method, but is more …

The history of the alternating projection method for finding a common point of several convex
sets in Euclidean space goes back to the well-known Kaczmarz algorithm for solving …

On 20 January, 1661, the Polish king Jan Kazimierz signed a foundational act equating the
Jesuit College in Lwów (existing since 1608) with the Kraków Academy in its rights and …

История метода поочередных проекций для нахождения общей точки нескольких
выпуклых множеств в евклидовом пространстве восходит к известному алгоритму …

Numerous scientific applications have seen the rise of massive inverse problems, where
there are too much data to implement an all-at-once strategy to compute a solution …

Dramatic historical events of the last two centuries in Poland (partitions, uprisings, wars,
oppressions etc.) heavily influenced fates of all people, including mathematicians …

Рассматривается методика решения обратных задач моделирования процесса
магнитно-абразивной финишной обработки плоских поверхностей. Решение задачи …

The aim of this paper is to propose an identification scheme for linear switched systems with
state space description. The method consists of two stages: first, output matrix elements are …