activity
20082025
most citedAbout the notion of non--resonance and applications to topological multiplicity results for ODEs on differentiable manifolds

11 citations · 22 across the 14 of their papers we have counts for

collaborators

16 papers

math.CA2025

Forced oscillations for generalized -Laplacian equations with Carathéodory perturbations

Alessandro Calamai, Maria Patrizia Pera, Marco Spadini

Using topological methods, we study the structure of the set of forced oscillations of a class of parametric, implicit ordinary differential equations with a generalized -Laplac…

math.FA2023★ 3 cited

An introduction to topological degree in Euclidean spaces

Pierluigi Benevieri, Massimo Furi, Maria Patrizia Pera +1

This paper aims to provide a careful and self-contained introduction to the theory of topological degree in Euclidean spaces. It is intended for people mostly interested in analysi…

math.CA2022

Periodic perturbations of a class of scalar second order functional differential equations

Alessandro Calamai, Maria Patrizia Pera, Marco Spadini

We study, by means of a topological approach, the forced oscillations of second order functional retarded differential equations subject to periodic perturbations. We consider a de…

math.CA2018

Surface shear waves in a half-plane with depth-variant structure

Andrey Sarychev, Alexander Shuvalov, Marco Spadini

We consider the propagation of surface shear waves in a half-plane, whose shear modulus and density depend continuously on the depth coordinate . The problem amoun…

math.CA2016

On the set of harmonic solutions of a class of perturbed coupled and nonautonomous differential equations on manifolds

Luca Bisconti, Marco Spadini

We study the set of -periodic solutions of a class of -periodically perturbed coupled and nonautonomous differential equations on manifolds. By using degree-theoretic methods…

math.CA2014

Periodic perturbations with delay of coupled differential equations on manifolds with application to a sunflower-like equation

Luca Bisconti, Marco Spadini

We investigate the structure of the set of -periodic solutions to periodically perturbed coupled delay differential equations on differentiable manifolds. By using fixed point i…