| Literature DB >> 26603383 |
Joseph D Barry1, Erika Donà2, Darren Gilmour2, Wolfgang Huber2.
Abstract
Studies on signalling dynamics in living embryos have been limited by a scarcity of in vivo reporters. Tandem fluorescent protein timers provide a generic method for detecting changes in protein population age and thus provide readouts for signalling events that lead to changes in protein stability or location. When imaged with quantitative dual-colour fluorescence microscopy, tandem timers offer detailed 'snapshot' readouts of signalling activity from subcellular to organismal scales, and therefore have the potential to revolutionise studies in developing embryos. Here we use computer modelling and embryo experiments to explore the behaviour of tandem timers in developing systems. We present a mathematical model of timer kinetics and provide software tools that will allow experimentalists to select the most appropriate timer designs for their biological question, and guide interpretation of the obtained readouts. Through the generation of a series of novel zebrafish reporter lines, we confirm experimentally that our quantitative model can accurately predict different timer responses in developing embryos and explain some less expected findings. For example, increasing the FRET efficiency of a tandem timer actually increases the ability of the timer to detect differences in protein half-life. Finally, while previous studies have used timers to monitor changes in protein turnover, our model shows that timers can also be used to facilitate the monitoring of gene expression kinetics in vivo.Entities:
Keywords: Fluorescent timer; Mathematical modelling; Protein turnover
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Year: 2015 PMID: 26603383 PMCID: PMC4725204 DOI: 10.1242/dev.125971
Source DB: PubMed Journal: Development ISSN: 0950-1991 Impact factor: 6.868
Fig. 1.A mathematical model allows for quantification of timer signal. (A) Schematic of model used to describe timer behaviour. (B) Model solutions for fluorophore intensities over time. Solid and dashed lines show solutions for proteins with half-lives of 180 and 30 min, respectively. (C) FP2/FP1 fluorescence intensity ratios over time, showing a higher ratio for the longer-lived protein. (D) Steady-state ratios (R) as a function of FP2 maturation time and protein half-life (t1=5 min). Dashed lines highlight ratios for the protein half-lives under inspection in B,C. (E) Results of computer simulations with an additive error model. Green profiles show signal decreasing with FP1 maturation time (t2=100 min). Red profiles show signal increasing with FP2 maturation time (t1=5 min). Error bars indicate s.d. Solid lines show model solutions without additive noise. Panels show results for different protein production rates (p). (F) The coefficient of variation is used to predict an optimal FP2 maturation time (t1=5 min). Solid lines are fits to the data, from which a local minimum was calculated (vertical dashed lines).
Fig. 2.Timer signal and detection of a chemokine signalling gradient. (A) Images showing Cxcr4b abundance (left, sfGFP channel) and timer ratios (right) in zebrafish posterior lateral line primordia. Three different timers result in three different ratio profiles. (B) Timer signal along the anterior-posterior axis of the primordium is shown for three timers with different FP2 maturation times. Lines indicate the median ratio across samples and shaded areas the median absolute deviation. In order of profile slope, the timers are mKate2-sfGFP (n=52), TagRFP-sfGFP (n=40) and tdTom-sfGFP (n=34). (C) Estimates of FRET efficiency for tdTom-sfGFP (n=14) and TagRFP-sfGFP (n=15). (D) Model solutions with and without the experimentally determined FRET efficiencies. The maturation times used were 6 min for sfGFP, 80 min for tdTomato and 100 min for TagRFP. Cxcr4b half-life was assumed to be 1 h at the leading edge of the primordium.
Fig. 3.Using tandem timers for investigating expression and degradation kinetics. Characteristic models for production and degradation dynamics were solved using steady-state values for FP1 and FP2 populations at time zero. Initial production rates were set to ten molecules per minute. Initial degradation rates were set to log(2)/60 min−1. FP1 (green) and FP2 (red) maturation times were set to 5 and 100 min, respectively. (A) Production and degradation rates were set to linearly increase and decrease at comparable rates. (B) Degradation rate was held constant and production rate was increased as a burst and a step up. (C) Production rate was held constant and degradation rate was decreased as a step down and a step up.