2001
DOI: 10.1046/j.0960-7722.2001.00210.x
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Cell cycle distribution of primitive haematopoietic cells stimulated in vitro and in vivo

Abstract: A novel approach is used to study the proliferating behaviour of primitive haematopoietic cell populations in response to different stimuli. A mathematical model based on the average proportion of apoptotic, dividing and quiescent cells in primitive haematopoietic cell populations is developed to describe the mitotic history of 5- (and 6-) carboxyfluorescein diacetate succinimidyl ester-labelled cells. The cell cycle distributions in different cytokine-supplemented cultures of primitive human and mouse bone ma… Show more

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Cited by 16 publications
(18 citation statements)
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References 13 publications
(21 reference statements)
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“…The linear regression model [Eq. (10)] fitted the data well (r 5 0.99). Dilution factor and auto-fluorescence were estimated to be 0.544 6 0.006 (6SE) and 0.364 6 1.20, respectively.…”
Section: Division Tracking Artifacts: Cfda-se Degradation and Auto-flmentioning
confidence: 93%
See 3 more Smart Citations
“…The linear regression model [Eq. (10)] fitted the data well (r 5 0.99). Dilution factor and auto-fluorescence were estimated to be 0.544 6 0.006 (6SE) and 0.364 6 1.20, respectively.…”
Section: Division Tracking Artifacts: Cfda-se Degradation and Auto-flmentioning
confidence: 93%
“…10 Calculate generation gates by cubic spline interpolation between cluster regression lines (see Figure 1). 11…”
Section: Clustering Algorithmmentioning
confidence: 99%
See 2 more Smart Citations
“…Most of the earlier work on modeling CFSE dilution has been done with models resembling the Smith and Martin (1973) model with an explicit time delay for the S, G2, and M phases of the cell cycle (Nordon et al, 1999;Bernard et al, 2003;Pilyugin et al, 2003;De Boer and Perelson, 2005;Ganusov et al, 2005), or with other models allowing for an explicit time delay (Zhang et al, 2001;Deenick et al, 2003;Leon et al, 2004). CFSE data have also been interpreted by fitting the data to models that do not explicitly incorporate a minimum cell cycle length, i.e., autonomous ODE models where the times to division and death are exponentially distributed (Veiga-Fernandes et al, 2000;Revy et al, 2001).…”
Section: Introductionmentioning
confidence: 99%