most citedA kinetic derivation of spatial distributed models for tumor-immune system interactions

3 citations · 3 across the 2 of their papers we have counts for

collaborators

5 papers

q-bio.TO2026

Weakly nonlinear analysis of a reaction-diffusion model for demyelinating lesions in Multiple Sclerosis

Romina Travaglini, Rossella Della Marca

Multiple Sclerosis is a chronic autoimmune disorder characterized by the degradation of the myelin sheath in the central nervous system, leading to neurological impairments. In thi…

q-bio.CB20263 cited

A kinetic derivation of spatial distributed models for tumor-immune system interactions

Martina Conte, Romina Travaglini

We propose a mathematical kinetic framework to investigate interactions between tumor cells and the immune system, focusing on the spatial dynamics of tumor progression and immune…

physics.med-ph2026

A nonconservative kinetic model under the action of an external force field for modeling the medical treatment of autoimmune response

Marco Menale, Romina Travaglini

In this paper, we develop a nonconservative kinetic framework to be applied to the study of immune system dysregulation. From the modeling viewpoint, the model regards a system com…

math.AP2025

Reaction-diffusion systems derived from kinetic theory for Multiple Sclerosis

Romina Travaglini, João Miguel Oliveira

We present a mathematical study for the development of Multiple Sclerosis in which a spatio-temporal kinetic { theory} model describes, at the mesoscopic level, the dynamics of a h…

q-bio.TO2025

A reaction-diffusion model for relapsing-remitting multiple sclerosis with a treatment term

Romina Travaglini

We present a mathematical study for the development of multiple sclerosis based on a reaction-diffusion system. The model describes interactions among different populations of huma…