2019
DOI: 10.1007/s10544-019-0368-y
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Coupling tumor growth and bio distribution models

Abstract: We couple a tumor growth model embedded in a microenvironment, with a bio distribution model able to simulate a whole organ. The growth model yields the evolution of tumor cell population, of the differential pressure between cell populations, of porosity of ECM, of consumption of nutrients due to tumor growth, of angiogenesis, and related growth factors as function of the locally available nutrient. The bio distribution model on the other hand operates on a frozen geometry but yields a much refined distributi… Show more

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Cited by 14 publications
(15 citation statements)
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“…More recently, coupled modelling approaches to characterize the elastic growth of prostate benign hyperplasia provided the influence of a mechanical feedback in the diffusion and the proliferation potential of the solid phase, by additionally including the interaction with chemicals [37,38]. The interactions among tissue constituents has been traced, at the macroscale, by means of multiphase models based on reaction-diffusion equations by accounting for the presence of microstress and macrostress fields [39][40][41][42][43]. At the microscale level, several works suggest the adoption of models analysing the mutual effects in terms of exchanged forces to simulate cell-cell interaction [43][44][45], while tensegritybased single-cell models have been recently used to also furnish a way for biomechanically discriminating among tumor and healthy cells on the basis of the redistribution of internal pre-stretch [17,46].…”
Section: Introductionmentioning
confidence: 99%
“…More recently, coupled modelling approaches to characterize the elastic growth of prostate benign hyperplasia provided the influence of a mechanical feedback in the diffusion and the proliferation potential of the solid phase, by additionally including the interaction with chemicals [37,38]. The interactions among tissue constituents has been traced, at the macroscale, by means of multiphase models based on reaction-diffusion equations by accounting for the presence of microstress and macrostress fields [39][40][41][42][43]. At the microscale level, several works suggest the adoption of models analysing the mutual effects in terms of exchanged forces to simulate cell-cell interaction [43][44][45], while tensegritybased single-cell models have been recently used to also furnish a way for biomechanically discriminating among tumor and healthy cells on the basis of the redistribution of internal pre-stretch [17,46].…”
Section: Introductionmentioning
confidence: 99%
“…This is an advancement with respect of other numerical studies based on poromechanics which are quite qualitative (e.g. [11] and [17]) or solely connected with a reference experimental setup (e.g. [12]).…”
Section: Discussionmentioning
confidence: 86%
“…the oxygen consumption rate of EMT6/Ro cell line in [15]). For these parameters, we have taken values that previous numerical studies ( [16], [13], [12], [17] When experimental data did not provide any relevant information on a parameter (e.g. for ECM stiffness and permeability) and the sensitivity of the solution to their variation were insignificant (< 1% of the variance of the solution), we chose to fix them at their generic value.…”
Section: Mcts-capsule Systemmentioning
confidence: 99%
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