2019
DOI: 10.1016/j.ceb.2019.04.008
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Multiscale dynamics of branching morphogenesis

Abstract: Branching morphogenesis is a prototypical example of complex three-dimensional organ sculpting, required in multiple developmental settings to maximize the area of exchange surfaces. It requires, in particular, the coordinated growth of different cell types together with complex patterning to lead to robust macroscopic outputs. In recent years, novel multiscale quantitative biology approaches, together with biophysical modelling, have begun to shed new light of this topic. Here, we wish review some of these re… Show more

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Cited by 28 publications
(19 citation statements)
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“…Mathematical models are a valuable tool to help interpret biological experiments and provide a framework to develop mechanistic understanding otherwise difficult if not impossible with experimentation alone. While many mathematical models are utilised to explore cancer development [68], mammary branching morphogenesis [69][70][71], and mechanical pressure in tissue development [72], few mathematical models have to date connected mechanical pressure, proteoglycan expression, and MD. In the following we highlight some recent biologically motivated mathematical modelling studies in the field.…”
Section: Mathematical Models Of Stiffnessmentioning
confidence: 99%
“…Mathematical models are a valuable tool to help interpret biological experiments and provide a framework to develop mechanistic understanding otherwise difficult if not impossible with experimentation alone. While many mathematical models are utilised to explore cancer development [68], mammary branching morphogenesis [69][70][71], and mechanical pressure in tissue development [72], few mathematical models have to date connected mechanical pressure, proteoglycan expression, and MD. In the following we highlight some recent biologically motivated mathematical modelling studies in the field.…”
Section: Mathematical Models Of Stiffnessmentioning
confidence: 99%
“…Indeed, mathematical modelling indicates that the optimal geometrical solution (i.e. dendritic tree shape) relies on source distribution and resorption rates (Ochoa-Espinosa and Affolter, 2012;Hannezo et al, 2017;Hannezo and Simons, 2019). For instance, absorption of slowly diffusing objects requires a denser network than for fast diffusing material.…”
Section: Arborizationa Case Studymentioning
confidence: 99%
“…A complementary question has been to understand the dynamical mechanisms through which branching complexity can arise during development. It has been shown in particular that branching morphogenesis proceeds via tip-driven growth and/or side branching events, which are shaped by combinations of deterministic and stochastic rules [4, 1820]. Indeed, different cellular strategies have been demonstrated to regulate the final branching pattern, from stereotypic transcription factor expression [21], stochastic local rules [22, 23], mechanical forces and local reaction-diffusion mechanisms [2, 3, 24] to epigenetic mechanisms [25] and codes of cell adhesion molecules [19, 26].…”
Section: Introductionmentioning
confidence: 99%