In this article we investigate the use of fixed point iterations to solve the Galerkin
approximation of strictly monotone problems. As opposed to Newton's method, which …

An algebraic solution of the Dirac equation is reinvestigated. Slater-type spinor orbitals and
their corresponding system of differential equations are defined in two-and four-component …

The goal of this paper is to generalize concepts in spectral theory in order to define the
quadratic spectrum associated to three bounded linear operators. This concept was initially …

In this paper, we introduce a new convergence mode to deal with the generalized spectrum
approximation of two bounded operators. This new technique is obtained by extending the …

The most significant balanced element in signed graphs plays a vital role in helping
researchers understand the fundamental structure of the graph, as it reveals valuable …

The aim of this paper is to establish a robust theoretical and numerical framework for
implementing the generalized spectrum approximation method in the context of quadratic …

We study the computational complexity of the eigenvalue problem for the Klein–Gordon
equation in the framework of the Solvability Complexity Index Hierarchy. We prove that the …

Dans cette thèse, notre objectif principal est de développer un cadre analytique et
numérique visant à définir le spectre quadratique généralisé des opérateurs bornés, qui est …

In this paper, we introduce a new convergence mode to deal with the generalized spectrum
approximation of two bounded operators. This new technique is obtained by extending the …

The interplay between non-normality and nonlinearity has been the focus of numerous
works but also contention in Fluid Mechanics. In this thesis, we explore the relationship …