bioimages
Print ISSN : 0919-2719
Regular Article
Sierpinski Fractal Analysis and Percolation Threshold Implications in Fungal Colonies
Cameron L. Jones, Greg T. Lonergan, David E. Mainwaring
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ジャーナル フリー

1995 年 3 巻 2 号 p. 71-84

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Practical imaging strategies are presented to investigate cell or structural systems which resemble Sierpinski carpet morphologies in biology. This class of patterns can be quantitatively measured with a Fractal Dimension to index structural complexity and scale-invariant system properties. Filamentous fungal colonies grow by repeated branching from the hyphal tips which develop into an interconnected (mycelial) network. This cell distribution is non-random and stochastically fractal. We investigate the regulation of hyphal branching by measuring the positional distribution of acid phosphatase, which is a marker enzyme for intracellular regions strongly implicated in coordinated regulation of the branching response. A nonequilibrium experimental growth environment acts to induce an adaptive response, and it is shown that the spatial distribution of this enzyme can be understood in terms of the Sierpinski fractal or a Percolation cluster. Percolation measures the ability of a fluid (e.g. enzyme) to spread or diffuse continuously. Image-analysis and data interpretation routines are developed to measure percolation properties arid this is related to cell morphology at different resolution scales to explore realistic cell development strategies.
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