Research Fellow | University College London
I am a Research Fellow at University College London, where I work on mathematical modeling of cancer immunotherapy as part of the NexTGen Team. I am also an Adjunct Research Fellow at Swinburne University of Technology.
I completed my PhD in Pure and Applied Mathematics at Politecnico di Torino and Swinburne University of Technology in 2024, under the supervision of Prof. Marcello Delitala and Prof. Federico Frascoli.
Detailed CVI am an applied mathematician working in Mathematical Biology, with a focus on discrete and continuous models of cell population dynamics in cancer and development. My work aims to provide insights into the mechanisms underlying treatment response and resistance, ultimately contributing to the development of more effective therapies.
Oncolytic viruses are viral particles that specifically infect cancer cells, while mostly preserving healthy tissues. The potential of this therapy has been recognised for a long time, there are still many challenges that prevent the systematic use of this treatment. Some of the main obstacles to the propagation of oncolytic viruses inside a tumour include clearance by the immune system, physical obstacles and inhibition of the infection in hypoxic areas.
Improving CAR-T cell therapies in solid cancers requires a better understanding of immune infiltration within tumours. The anisotropic cancer growth shapes the surrounding fibre architecture, whose alignment in turn influences the migration of immune cells. The use of three-dimensional microscaffolds appears instrumental to replicate the main characteristics of the tumour microenvironment in more controlled settings, both in vitro and in silico.
Different mathematical representations may describe either different scales of a biological system, or different behavioral hallmarks. The comparison of discrete and continuous modelling approaches for the same system often provides relevant insights on the underlying dynamics. Some of my works highlight the emergence of significant discrepancies between continuum model and their individual counterparts in specific parameter regimes, in which stochastic events appear extremely relevant.
D. Morselli, M. E. Delitala, A. L. Jenner, F. Frascoli. A hybrid discrete-continuum modelling approach for the interactions of the immune system with oncolytic viral infections. Journal of Theoretical Biology, 627:112462, 2026. DOI: 10.1016/j.jtbi.2026.112462| arXiv | BibTeX | Supplementary material
D. Morselli, F. Frascoli, M. E. Delitala. The role of viral dynamics and infectivity in models of oncolytic virotherapy for tumours with different motility. Bulletin of Mathematical Biology, 88:66, 2026. DOI: 10.1007/s11538-026-01630-6| arXiv | BibTeX | Supplementary material
D. Morselli, G. Chiari, F. Frascoli, M. E. Delitala. A phenotype-structured mathematical model for the influence of hypoxia on oncolytic virotherapy. Mathematical Biosciences, 391:109570, 2026. DOI: 10.1016/j.mbs.2025.109570| arXiv | BibTeX | Supplementary material
D. Morselli, M. E. Delitala, F. Frascoli. Agent-based and continuum models for spatial dynamics of infection by oncolytic viruses. Bulletin of Mathematical Biology, 85:92, 2023. DOI: 10.1007/s11538-023-01192-x | arXiv | BibTeX | Supplementary material
G. Chiari, M. E. Delitala, D. Morselli, M. Scianna. A hybrid modeling environment to describe aggregates of cells heterogeneous for genotype and behavior with possible phenotypic transitions. International Journal of Non-Linear Mechanics, 144:104063, 2022. DOI: 10.1016/j.ijnonlinmec.2022.104063 | PoliTo Repository | BibTeX
Ph.D. thesis: Improving the effectiveness of oncolytic virotherapy: insights from mathematical modelling
Email: d.morselli@ucl.ac.uk
Office: Department of Mathematics, University College London