Open AccessThe geometry of proliferating dicot cells
Author(s) -
Korn R.W.
Publication year - 2001
Publication title -
cell proliferation
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.647
H-Index - 74
eISSN - 1365-2184
pISSN - 0960-7722
DOI - 10.1046/j.1365-2184.2001.00197.x
Subject(s) - begonia , cell division , biology , botany , epidermis (zoology) , standard deviation , cell size , biological system , mathematics , cell , microbiology and biotechnology , statistics , anatomy , genetics
. The distributions of cell size and cell cycle duration were studied in two‐dimensional expanding plant tissues. Plastic imprints of the leaf epidermis of three dicot plants, jade ( Crassula argentae ), impatiens ( Impatiens wallerana ), and the common begonia ( Begonia semperflorens ) were made and cell outlines analysed. The average, standard deviation and coefficient of variance (CV = 100 × standard deviation/average) of cell size were determined with the CV of mother cells less than the CV for daughter cells and both are less than that for all cells. An equation was devised as a simple description of the probability distribution of sizes for all cells of a tissue. Cell cycle durations as measured in arbitrary time units were determined by reconstructing the initial and final sizes of cells and they collectively give the expected asymmetric bell‐shaped probability distribution. Given the features of unequal cell division (an average of 11.6% difference in size of daughter cells) and the size variation of dividing cells, it appears that the range of cell size is more critically regulated than the size of a cell at any particular time.