On a data-driven mathematical model for prostate cancer bone metastasis

Zholaman Bektemessov, Laurence Cherfils, Cyrille Allery, Julien Berger, Elisa Serafini, Eleonora Dondossola, Stefano Casarin

Research output: Contribution to journalArticlepeer-review

Abstract

Prostate cancer bone metastasis poses significant health challenges, affecting countless individuals. While treatment with the radioactive isotope radium-223 (223Ra) has shown promising results, there remains room for therapy optimization. In vivo studies are crucial for optimizing radium therapy; however, they face several roadblocks that limit their effectiveness. By integrating in vivo studies with in silico models, these obstacles can be potentially overcome. Existing computational models of tumor response to 223Ra are often computationally intensive. Accordingly, we here present a versatile and computationally efficient alternative solution. We developed a PDE mathematical model to simulate the effects of 223Ra on prostate cancer bone metastasis, analyzing mitosis and apoptosis rates based on experimental data from both control and treated groups. To build a robust and validated model, our research explored three therapeutic scenarios: No treatment, constant Ra exposure, and decay-accounting therapy, with tumor growth simulations for each case. Our findings align well with experimental evidence, demonstrating that our model effectively captures the therapeutic potential of 223Ra, yielding promising results that support our model as a powerful infrastructure to optimize bone metastasis treatment.

Original languageEnglish (US)
Pages (from-to)34785-34805
Number of pages21
JournalAIMS Mathematics
Volume9
Issue number12
DOIs
StatePublished - 2024

Keywords

  • Bone metastasis
  • In vivo-in silico modeling
  • Inverse problems
  • PDE model
  • Parameter estimation
  • Prostate cancer
  • Simulation
  • Tumor growth

ASJC Scopus subject areas

  • General Mathematics

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