This paper deals with the optimal control of a mathematical model of glioma progression
incorporating the basic facts of the evolution of primary brain tumors. We will consider a …

This paper deals with the optimal control of a mathematical model of glioma progression
incorporating the basic facts of the evolution of primary brain tumors. We will consider a …

This paper deals with the optimal control of a mathematical model of low-grade glioma
progression incorporating the basic facts of the evolution of this type of primary brain tumor …

This paper deals with the optimal control of a mathematical model for the evolution of a low-
grade glioma (LGG). We will consider a model of the Fischer-Kolmogorov kind for two …

This thesis addresses different therapeutic approaches for gliomas, either directly or at the
level of metabolism using optimal control theory. Indeed, we first consider an Allen-Cahn …

In this paper we consider optimal control problems for a parabolic system modeling a
therapy, based on oncolytic viruses, for the glioma brain cancer. Using several techniques …

The present work introduces a mathematical model that simulates the progression of
malignant brain tumors as well as the effect of radiotherapy on cancerous and normal tissue …

Gliomas are the most common and malignant primary tumors of the brain and are commonly
treated with radiation therapy. Despite modest advances in chemotherapy and radiation …

In this paper we discuss mathematical properties of a model formulated in Bogdanska et al.,
Math Biosci (2017) that describes evolution of a type of brain tumours, namely low grade …

We prove the existence of an optimal treatment combining chemotherapy and a lactate
targeting drug for a mathematical model for high grade gliomas and lactate kinetics. A …