activity
20152024
most citedA Dirichlet problem on the half-line for nonlinear equations with indefinite weight

8 citations · 14 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2024★ 2 cited

Uniform asymptotic stability of a PDE's system arising from a flexible robotics model

Tiziana Cardinali, Serena Matucci, Paola Rubbioni

In this paper we investigate the asymptotic stability of a fourth-order PDE with a fading memory forcing term and boundary conditions arising from a flexible robotics model. We car…

math.CA2020★ 1 cited

Positive solutions of BVPs on the half-line involving functional BCs

Gennaro Infante, Serena Matucci

We study the existence of positive solutions on the half-line of a second order ordinary differential equation subject to functional boundary conditions. Our approach relies on a c…

math.CA2020

On increasing solutions of half-linear delay differential equations

Serena Matucci, Pavel Řehák

We establish conditions guaranteeing that all eventually positive increasing solutions of a half-linear delay differential equation are regularly varying and derive precise asympto…

math.CA2020★ 1 cited

Decaying positive global solutions of second order difference equations with mean curvature operator

Zuzana Došlá, Serena Matucci, Pavel Řehák

A boundary value problem on an unbounded domain, associated to difference equations with the Euclidean mean curvature operator is considered. The existence of solutions which are p…

math.CA2020★ 2 cited

A fixed-point approach for decaying solutions of difference equations

Zuzana Došlá, Mauro Marini, Serena Matucci

A boundary value problem associated to the difference equation with advanced argument \begin{equation} \label{*}Δ\bigl (a_{n}Φ(Δx_{n})\bigr)+b_{n}Φ(x_{n+p} )=0,\ \ n\geq1 \tag{}…

math.CA2015★ 8 cited

A Dirichlet problem on the half-line for nonlinear equations with indefinite weight

Zuzana Došlá, Mauro Marini, Serena Matucci

We study the existence of positive solutions on the half-line for the nonlinear second order differential equation \[ \bigl(a(t)x^{\prime}\bigr)^{\prime}+b(t)F(x)=0,\q…