Literature DB >> 5679389

A maturity-time representation for cell populations.

S I Rubinow.   

Abstract

A maturity-time representation for the study of cell populations is introduced, which differs from the age-time representation suggested by von Foerster. A significant feature of the theory is the concept of maturation velocity. A solution to the fundamental equations of the theory is presented in terms of the individual generations which make up the population at any time. The problem of variability of generation time is considered from the differing viewpoints of the two representations, as well as that of an alternate theory due to Stuart and Merkle. The experimental observations of Prescott concerning the generation time distribution and population growth of Tetrahymena geleii HS cells appear to support best the theoretical formulation of the maturity-time representation. In particular, they suggest that memory of the maturation velocity or generation time of a given cell tends to persist from parent to daughter for several generations at least.

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Year:  1968        PMID: 5679389      PMCID: PMC1367655          DOI: 10.1016/S0006-3495(68)86539-7

Source DB:  PubMed          Journal:  Biophys J        ISSN: 0006-3495            Impact factor:   4.033


  10 in total

1.  The inheritance of differences in growth rate in Escherichia coli.

Authors:  W H HUGHES
Journal:  J Gen Microbiol       Date:  1955-04

2.  Variations in the individual generation times of Tetrahymena geleii HS.

Authors:  D M PRESCOTT
Journal:  Exp Cell Res       Date:  1959-02       Impact factor: 3.905

3.  Cell size distribution and single cell growth in Tetrahymena pyriformis GL.

Authors:  O SCHERBAUM; G RASCH
Journal:  Acta Pathol Microbiol Scand       Date:  1957

4.  An outline of the pattern of bacterial generation times.

Authors:  E O POWELL
Journal:  J Gen Microbiol       Date:  1958-04

5.  Age distributions in dividing populations.

Authors:  G C Nooney
Journal:  Biophys J       Date:  2008-12-31       Impact factor: 4.033

6.  Comparative analysis of cell renewal in the gastrointestinal tract of newborn hamster.

Authors:  M Lipkin; E Deschner
Journal:  Exp Cell Res       Date:  1968-01       Impact factor: 3.905

7.  Mathematical models for cellular systems. The Von Foerster equation. II.

Authors:  E Trucco
Journal:  Bull Math Biophys       Date:  1965-12

8.  Mathematical models for cellular systems the Von Foerster equation. I.

Authors:  E Trucco
Journal:  Bull Math Biophys       Date:  1965-09

9.  Cell growth and division. I. A mathematical model with applications to cell volume distributions in mammalian suspension cultures.

Authors:  G I Bell; E C Anderson
Journal:  Biophys J       Date:  1967-07       Impact factor: 4.033

10.  A mathematical model of the mitotic cycle and its application to the interpretation of percentage labeled mitoses data.

Authors:  J C Barrett
Journal:  J Natl Cancer Inst       Date:  1966-10       Impact factor: 13.506

  10 in total
  11 in total

1.  A mathematical model for reconstitution of granulopoiesis after high dose chemotherapy with autologous stem cell transplantation.

Authors:  Ivar Østby; Leiv S Rusten; Gunnar Kvalheim; Per Grøttum
Journal:  J Math Biol       Date:  2003-04-23       Impact factor: 2.259

2.  Age-dependent stochastic models for understanding population fluctuations in continuously cultured cells.

Authors:  Evgeny B Stukalin; Ivie Aifuwa; Jin Seob Kim; Denis Wirtz; Sean X Sun
Journal:  J R Soc Interface       Date:  2013-06-12       Impact factor: 4.118

3.  Clonal aspects of plant cell proliferation and their applications to animal cells and bacteria.

Authors:  R W Korn
Journal:  Cell Prolif       Date:  2008-04-23       Impact factor: 6.831

4.  Modesl of growth in mammalian cells.

Authors:  W K Sinclair; D W Ross
Journal:  Biophys J       Date:  1969-08       Impact factor: 4.033

5.  Models for age structured populations with distributed maturation rates.

Authors:  R E Plant; L T Wilson
Journal:  J Math Biol       Date:  1986       Impact factor: 2.259

6.  A mathematical theory of size distributions in tissue culture.

Authors:  M Chipot; L Edelstein
Journal:  J Math Biol       Date:  1983       Impact factor: 2.259

7.  Equilibria in structured populations.

Authors:  J M Cushing
Journal:  J Math Biol       Date:  1985       Impact factor: 2.259

8.  A mathematical model of iron metabolism.

Authors:  P C Franzone; A Paganuzzi; M Stefanelli
Journal:  J Math Biol       Date:  1982       Impact factor: 2.259

9.  Ergodicity, hidden bias and the growth rate gain.

Authors:  Nash D Rochman; Dan M Popescu; Sean X Sun
Journal:  Phys Biol       Date:  2018-03-14       Impact factor: 2.583

10.  A simple model of a steady state differentiating cell system.

Authors:  S I Rubinow
Journal:  J Cell Biol       Date:  1969-10       Impact factor: 10.539

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