A model for the proliferation–quiescence transition in human cells
Financiación H2020 / H2020 Funds
Resumen: The process of revitalising quiescent cells in order for them to proliferate plays a pivotal role in the repair of worn-out tissues as well as for tissue homeostasis. This process is also crucial in the growth, development and well-being of higher multi-cellular organisms such as mammals. Deregulation of proliferation-quiescence transition is related to many diseases, such as cancer. Recent studies have revealed that this proliferation–quiescence process is regulated tightly by the (Formula presented.) bistable switch mechanism. Based on experimental observations, in this study, we formulate a mathematical model to examine the effect of the growth factor concentration on the proliferation–quiescence transition in human cells. Working with a non-dimensionalised model, we prove the positivity, boundedness and uniqueness of solutions. To understand model solution behaviour close to bifurcation points, we carry out bifurcation analysis, which is further illustrated by the use of numerical bifurcation analysis, sensitivity analysis and numerical simulations. Indeed, bifurcation and numerical analysis of the model predicted a transition between bistable and stable states, which are dependent on the growth factor concentration parameter ((Formula presented.)). The derived predictions confirm experimental observations.
Idioma: Inglés
DOI: 10.3390/math10142426
Año: 2022
Publicado en: Mathematics 10, 14 (2022), 2426 [24 pp.]
ISSN: 2227-7390

Factor impacto JCR: 2.4 (2022)
Categ. JCR: MATHEMATICS rank: 23 / 329 = 0.07 (2022) - Q1 - T1
Factor impacto CITESCORE: 3.5 - Engineering (Q2) - Mathematics (Q1) - Computer Science (Q2)

Factor impacto SCIMAGO: 0.446 - Computer Science (miscellaneous) (Q2) - Mathematics (miscellaneous) (Q2) - Engineering (miscellaneous) (Q2)

Financiación: info:eu-repo/grantAgreement/EC/H2020/642866/EU/Research Training Network on Integrated Component Cycling in Epithelial Cell Motility/InCeM
Tipo y forma: Artículo (Versión definitiva)
Área (Departamento): Área Mec.Med.Cont. y Teor.Est. (Dpto. Ingeniería Mecánica)

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