In this paper, regularization combined with a preconditioning strategy is used to solve the
illconditioned linear system obtained from the approximation of the inverse Cauchy problem …

The paper deals with the approximate solving of an inverse problem for the nonlinear delay
differential equation, which consists of finding the initial moment and delay parameter based …

The objective of this paper is to solve numerically a Cauchy problem defined on a two-
dimensional domain occupied by a material satisfying the Helmholtz type equations and …

This paper discusses the recovering of both Dirichlet and Neumann data on some part of the
domain boundary, starting from the knowledge of these data on another part of the boundary …

This paper deals with an inverse problem governed by the Helmholtz equation. It consists in
recovering lackingdata on a part of the boundary based on the Cauchy data on the other …

In this paper, we develop a Haar wavelet-based reconstruction method to recover missing
data on an inaccessible part of the boundary from measured data on another accessible …

In this text, we presented the Nachaoui's iterative alternating method for solving the Cauchy
problem governed by the convection-diffusion equation. The method is an iterative algorithm …

We solve the inverse Cauchy problems for the Laplace and Poisson equations using a
closed-form regularization analytical solution. The formula is written in the form of series …

Acceleration of the KMF Algorithm Convergence to Solve the Cauchy Problem for Poisson’s
Equation | SpringerLink Skip to main content Advertisement SpringerLink Account Menu Find a …

Noninvasive measurement of neurocortical potentials using electroencephalography (EEG)
is a valuable tool in neuroscience research and clinical practice. However, accurate …