Coaction of intercellular adhesion and cortical tension specifies tissue surface tension

Mary Elizabeth Manning, Ramsey A. Foty, Malcolm S. Steinberg, Eva Maria Schoetz

Research output: Contribution to journalArticlepeer-review

296 Scopus citations


In the course of animal morphogenesis, large-scale cell movements occur, which involve the rearrangement, mutual spreading, and compartmentalization of cell populations in specific configurations. Morphogenetic cell rearrangements such as cell sorting and mutual tissue spreading have been compared with the behaviors of immiscible liquids, which they closely resemble. Based on this similarity, it has been proposed that tissues behave as liquids and possess a characteristic surface tension, which arises as a collective, macroscopic property of groups of mobile, cohering cells. But how are tissue surface tensions generated? Different theories have been proposed to explain how mesoscopic cell properties such as cell-cell adhesion and contractility of cell interfaces may underlie tissue surface tensions. Although recent work suggests that both may be contributors, an explicit model for the dependence of tissue surface tension on these mesoscopic parameters has been missing. Here we show explicitly that the ratio of adhesion to cortical tension determines tissue surface tension. Our minimal model successfully explains the available experimental data and makes predictions, based on the feedback between mechanical energy and geometry, about the shapes of aggregate surface cells, which we verify experimentally. This model indicates that there is a crossover from adhesion dominated to cortical-tension dominated behavior as a function of the ratio between these two quantities.

Original languageEnglish (US)
Pages (from-to)12517-12522
Number of pages6
JournalProceedings of the National Academy of Sciences of the United States of America
Issue number28
StatePublished - Jul 13 2010


  • Cell aggregate geometry
  • Differential adhesion hypothesis
  • Differential interfacial tension hypothesis
  • Mathematical modeling
  • Self-assembly

ASJC Scopus subject areas

  • General


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