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Published on: September 19, 2019
A multilevel approach to cancer growth modeling
P P Delsanto1, C A Condat, N Pugno
1Department of Physics, Politecnico di Torino, Corso Duca degli Abruzzi 24, 10129 Torino, Italy. pier.delsanto@polito.it <pier.delsanto@polito.it>
This study introduces a novel intermediate model for cancer growth, bridging macroscopic and mesoscopic approaches. It establishes direct parameter correlations across scales, particularly concerning extracellular matrix pressure, validating both models and fitting universal growth law conjectures.
Area of Science:
- Computational Biology
- Mathematical Oncology
- Biophysics
Background:
- Cancer growth is modeled macroscopically (single entity) or microscopically (cell dynamics).
- Mesoscopic models, like the Local Interaction Simulation Approach, study cell cluster interactions at intermediate scales.
- Existing models are developed independently, limiting cross-correlation and a holistic understanding.
Purpose of the Study:
- To develop an intermediate model bridging macroscopic and mesoscopic cancer growth formulations.
- To establish direct correspondences between parameters across different spatial and temporal scales.
- To analyze the influence of extracellular matrix pressure on tumor growth.
Main Methods:
- Utilized multicellular tumor spheroids as biological reference systems.
- Proposed a novel intermediate model integrating macroscopic and mesoscopic perspectives.
- Analyzed parameter dependence on extracellular matrix pressure.
Main Results:
- Established a direct correspondence between parameters characterizing processes at different scales.
- Demonstrated consistency between macroscopic (e.g., energy conservation) and mesoscopic (cell dynamics) models.
- Showed the proposed formalism aligns with universal growth law conjectures.
Conclusions:
- The developed intermediate model effectively bridges macroscopic and mesoscopic cancer growth descriptions.
- The model provides a unified framework for understanding tumor growth mechanisms.
- Cross-validation of macro and mesoscopic models enhances their reliability and applicability.
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