On the Treatment of Melanoma: A Mathematical Model of Oncolytic Virotherapy
Tedi Ramaj, Xingfu Zou

TL;DR
This paper presents a mathematical model of oncolytic virotherapy for melanoma, highlighting the importance of oxygen levels, viral infection, and oncolysis rates in treatment success, supported by numerical simulations.
Contribution
It introduces a comprehensive mathematical model incorporating tumor dynamics, lymph node spread, and hypoxia effects, offering insights into optimizing oncolytic virus therapy.
Findings
Oxygen-rich environments enhance adenovirus efficacy.
Balance between viral infection and oncolysis is crucial for treatment success.
Numerical simulations support the importance of microenvironment factors and viral parameters.
Abstract
We develop and analyze a mathematical model of oncolytic virotherapy in the treatment of melanoma. We begin with a special, local case of the model, in which we consider the dynamics of the tumour cells in the presence of an oncolytic virus at the primary tumour site. We then consider the more general regional model, in which we incorporate a linear network of lymph nodes through which the tumour cells and the oncolytic virus may spread. The modelling also considers the impact of hypoxia on the disease dynamics. The modelling takes into account both the effects of hypoxia on tumour growth and spreading, as well as the impact of hypoxia on oncolytic virotherapy as a treatment modality. We find that oxygen-rich environments are favourable for the use of adenoviruses as oncolytic agents, potentially suggesting the use of complementary external oxygenation as a key aspect of treatment.…
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