Display Abstract

Title MATHEMATICAL MODELING OF TUMOR GROWTH AND METASTATIC SPREADING: VALIDATION IN TUMOR-BEARING MICE

Name Florence Hubert
Country France
Email florence.hubert@univ-amu.fr
Co-Author(s) D. Barbolosi, A. Benabdallah, J. Ciccolini, N. Hartung, S. Mollard
Submit Time 2014-02-14 02:04:18
Session
Special Session 3: Mathematical models in the systems biology of cancer
Contents
Initial staging of cancer disease is critical in clinical oncology since it impacts on the subsequent treatment strategies. In this respect, early detection of occult metastasis remaining invisible upon imaging is an unmet medical need. Mathematical models describing metastatic spreading could be attractive tools to better estimate the risk for a given tumor to spread when clinical evidence is not available. In this work, we have adapted a top-down model, constituted by a transport equation describing metastatic growth and endowed with a boundary condition for metastatic emission. Model predictions have been confronted with nonclinical experimental data. Nod Scid mice were orthotopically xenografted with MDA-231 Luc+ breast cancer cells. Main tumor growth and metastatic spreading and growth were monitored over up to six weeks by bioluminescence tomography. A total of 166 observations on primary tumor size and 63 observations on metastatic burden were obtained. For model building, a tailored computational approach permitted to use the Monolix software, classically employed for Ordinary Differential Equations (ODE), for a Partial Differential Equation (PDE) model.