| Literature DB >> 18769478 |
Ben D MacArthur1, Colin P Please, Richard O C Oreffo.
Abstract
The generation of induced pluripotent stem cells from adult somatic cells by ectopic expression of key transcription factors holds significant medical promise. However, current techniques for inducing pluripotency rely on viral infection and are therefore not, at present, viable within a clinical setting. Thus, there is now a need to better understand the molecular basis of stem cell pluripotency and lineage specification in order to investigate alternative methods to induce pluripotency for clinical application. However, the complexity of the underlying molecular circuitry makes this a conceptually difficult task. In order to address these issues, we considered a computational model of transcriptional control of cell fate specification. The model comprises two mutually interacting sub-circuits: a central pluripotency circuit consisting of interactions between stem-cell specific transcription factors OCT4, SOX2 and NANOG coupled to a differentiation circuit consisting of interactions between lineage-specifying master genes.The molecular switches which arise from feedback loops within these circuits give rise to a well-defined sequence of successive gene restrictions corresponding to a controlled differentiation cascade in response to environmental stimuli. Furthermore, we found that this differentiation cascade is strongly unidirectional: once silenced, core transcription factors cannot easily be reactivated. In the context of induced pluripotency, this indicates that differentiated cells are robustly resistant to reprogramming to a more primitive state. However, our model suggests that under certain circumstances, amplification of low-level fluctuations in transcriptional status (transcriptional "noise") may be sufficient to trigger reactivation of the core pluripotency switch and reprogramming to a pluripotent state. This interpretation offers an explanation of a number of experimental observations concerning the molecular mechanisms of cellular reprogramming by defined factors and suggests a role for stochasticity in reprogramming of somatic cells to pluripotency.Entities:
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Year: 2008 PMID: 18769478 PMCID: PMC2517845 DOI: 10.1371/journal.pone.0003086
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1The mesenchymal transcriptional web (a) and its coarse-graining (b).
Arrows indicate up-regulation, bars indicate down-regulation.
Figure 2The core transcriptional circuitry for stem cell differentiation along the stromal lineages.
Arrows indicate up-regulation, bars indicate down-regulation.
Figure 3Differentiation from pluripotent stem cell to terminal osteoblast occurs either directly or through a hierarchy of increasingly committed cell types.
In all panels blue indicates equilibrium OCT4/SOX2 expression; red indicates equilibrium NANOG expression; green indicates equilibrium SOX9 expression; dashed purple indicates equilibrium PPAR-γ expression; and black indicates equilibrium RUNX2 expression. The vertical grey dotted lines mark the points when a differentiation event occurs. These figures should be read left to right since they illustrate stimulus increasing with time. (a) Differentiation straight from a pluripotent state to a terminal ostoblastic state (model parameter values: k 0 = 10, k 11 = 1, k 12 = 0.5, k 2 = 1, k 3 = 0.9, k = 2.5, , , k = 1, m = 0.875, b = 0.1); (b) Differentiation straight from a pluripotent state to a terminal ostoblastic state via a primed state (model parameter values: k 0 = 5, k 11 = 1, k 12 = 0.5, k 2 = 5, k 3 = 0.9, k = 0.5, , , k = 1, m = 0.625, b = 0.1); (c) Differentiation from a pluripotent state to a terminal osteoblastic state through a hierarchy of increasingly committed tissue-specific progenitors (model parameter values: k 0 = 25, k 11 = 1, k 12 = 0.5, k 2 = 3, k 3 = 0.9, k = 10, , , k = 1, m = 0.75, b = 0.1); (d) Differentiation from a pluripotent state to a terminal osteoblastic through a hierarchy of increasingly committed tissue-specific progenitors via a primed state (model parameter values: k 0 = 20, k 11 = 1, k 12 = 0.5, k 2 = 7, k 3 = 0.9, k = 0.1, , , k = 0.75, m = 0.575, b = 0.1). Video versions of these bifurcation diagrams are given in the supplementary materials (Videos S1, S2, S3, S4). Details of the biological meaning of each of the model parameters are given in the supplementary materials (Text S1).
Figure 4Cell types lose stability sequentially in order of developmental potency.
The y-axis denotes total equilibrium gene expression ([P 1]+[P 2]+[P 3]+[L 1]+[L 2]+[L 3]). Bold lines indicate stable solutions; dotted lines indicate unstable solutions. Note that the cell types lose stability sequentially in order of developmental potency. Note also that for low-levels of stimuli all four cell types are concurrently stable: thus, the sequence of gene restrictions we observe are irreversible. Model parameter values are as in Fig. 3c.
Figure 5Non-specific noise can trigger reprogramming to a pluripotent state.
In each panel 50 representative simulations are shown in which the expression levels of the LSMGs are given in red; the expression of NANOG is given in blue; and the expression levels of OCT4 and SOX2 are given in black. In each panel the same amplitude of noise is applied to all 6 genes (in Eqns. 4 σ = σ for all i). (a) σ = 0.01; (b) σ = 0.025; (c) σ = 0.1; (d) σ = 0.25. Model parameter values are as in Fig. 3c.
Figure 6Reprogramming efficiency depends upon both the amplitude and form of transcriptional noise.
(a) Noise on all PGs or OCT4/SOX2 alone (but not the LSMGs) results in reprogramming to the pluripotent state; (b) Noise in expression of the LSMGs or NANOG alone does not result in reprogramming; noise in expression of all 6 genes results in reprogramming albeit less efficiently than by targeted amplification of OCT4 and SOX2 noise. In each case, the fraction of cells reprogrammed after 20000 time-steps is given and the results from 1000 simulations are shown, except for the case in which there is noise on all 6 genes, where the results from 5000 simulations are shown.