Literature DB >> 18188652

A computational study of the development of epithelial acini: I. Sufficient conditions for the formation of a hollow structure.

Katarzyna A Rejniak1, Alexander R A Anderson.   

Abstract

Normal hollow epithelial acini are 3-dimensional culture structures that resemble the architecture and functions of normal breast glands and lobules. This experimental model enables in vitro investigations of genotypic and molecular abnormalities associated with epithelial cancers. However, the way in which the acinar structure is formed is not yet completely understood. Gaining more information about consecutive stages of acini development-starting from a single cell that gives rise to a cluster of randomly oriented cells, followed by cell differentiation that leads to a layer of polarised cells enclosing the hollow lumen-will provide insight into the transformations of eukaryotic cells that are necessary for their successful arrangement into an epithelium. In this paper, we introduce a two-dimensional single-cell-based model representing the cross section of a typical acinus. Using this model, we investigate mechanisms that lead to the unpolarised cell growth, cell polarisation, stabilisation of the acinar structure and maintenance of the hollow lumen and discuss the sufficient conditions for each stage of acinar formation. In the follow-up paper (Rejniak and Anderson, A computational study of the development of epithelial acini. II. Necessary conditions for structure and lumen stability), we investigate what morphological changes are observable in the growing acini when some assumptions of this model are relaxed.

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Year:  2008        PMID: 18188652      PMCID: PMC3812693          DOI: 10.1007/s11538-007-9274-1

Source DB:  PubMed          Journal:  Bull Math Biol        ISSN: 0092-8240            Impact factor:   1.758


  22 in total

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8.  A computational study of the development of epithelial acini: II. Necessary conditions for structure and lumen stability.

Authors:  Katarzyna A Rejniak; Alexander R A Anderson
Journal:  Bull Math Biol       Date:  2008-04-10       Impact factor: 1.758

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  25 in total

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