Team:Valencia-CIPF/Modelling

From 2013.igem.org

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<li><b>Growth</b>
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First we have done a simulation to estimate the growth of the organism, adjusting glucose entry to 3<sup>mmol</sup>⁄<sub>(gDCW*h)</sub> because the model was validated against experimental data obtained under these conditions. Also allowed free entry other inorganic nutrients essential for growth (salts of nitrogen, sulfur, phosphorus).
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The simulation objective function was growth function (biomass equation).
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With this first simulation we show that the model works as expected: it is able to simulate normal growth. Flow value obtained for the growth equation was 0.283344 (mmol Biomass) / (gDCW * h), which is adjusted to the expected value according to the experimental validation.
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<li><b>GPP production</b>
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In this section we simulate GPP production, for it, we add to the initial model transport the following reaction:
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GPP : Geranyl diphosphate -> GPPxt.
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<br></br>
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It allows to excrete  GPP. Since the FBA algorithm simulates steady state metabolism, this reaction is necessary to simulate the accumulation of this product.
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<br></br>
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The model run was conducted as a series of simulations that allow us to observe the possible combinations of production growth and optimize the use of inputs.
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<br></br>
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With these slogans got the answer shown below:
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<br></br>
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<center><img src="https://static.igem.org/mediawiki/2013/0/0b/Grafico1-vlc.png"></img></center>
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<center><b>Graphic 1.</b> GPP face to Growth.</center>
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This graphic shows the production flow and the flow of GPP growth equation (on the vertical axis) against growth (on the horizontal axis). Shows that the growth and production of GPP are linked by an inverse relationship, if it is able to slow the growth of GPP will be a surplus. At the point of optimal growth of net production value of GPP is zero, since all the GPP produced is used to grow.
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<br></br>
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The metabolic cost of production of GPP, that is the reduction in growth caused by the increase in production (∆Growth/∆GPP) gives a value of -0.32 (per unit of production increases GPP growth slows by 0.32 units). The negative value makes sense, as both streams are fed by the entry of glucose, that means are competitive.
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<br></br>
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While we must add that the points near the optimum have higher accuracy, since they are closest to the point validated experimentally.
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<li><b>iGEM mutants</b>
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<br>
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<li><b>ERG20_2 Mutants</b>
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<br>
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<li><b>Conclusions</b>
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Revision as of 17:48, 4 October 2013



Introduction of Modelling

Our team has done a modeling based on the model iFF708 whose authors Forster, Famili, et al. are. This has been validated experimentally [1].

The metabolic network in the yeast Saccharomyces cerevisiae was reconstructed using currently available genomic, biochemical, and physiological information.

The metabolic reactions were compartmentalized between the cytosol and the mitochondria, and transport steps between the compartments and the environment were included. A total of 708 structural open reading frames (from now on ORFs) were accounted for in the reconstructed network, corresponding to 1035 metabolic reactions. Further, 140 reactions were included on the basis of biochemical evidence resulting in a genome-scale reconstructed metabolic network containing 1175 metabolic reactions and 584 metabolites [1]. The number of gene functions included in the reconstructed network corresponds to aproximately 16% of all characterized ORFs in S. cerevisiae.

The resulting metabolic network, iFF708, has been used in this project, together with the Flux Balance Analysis tools for assessing the productive capacity of this yeast in the production of 1,8-cineole y S-linalool (products of interest in our project), and geranyl diphosphate (precursor of these products). We also compared the results obtained for the wild type, with those obtained for the mutant ERG20_2 [2], a mutant that increases production of geranyl diphosphate (from now on GPP.


Simulation and Results

  1. Growth
    First we have done a simulation to estimate the growth of the organism, adjusting glucose entry to 3mmol(gDCW*h) because the model was validated against experimental data obtained under these conditions. Also allowed free entry other inorganic nutrients essential for growth (salts of nitrogen, sulfur, phosphorus).

    The simulation objective function was growth function (biomass equation).

    With this first simulation we show that the model works as expected: it is able to simulate normal growth. Flow value obtained for the growth equation was 0.283344 (mmol Biomass) / (gDCW * h), which is adjusted to the expected value according to the experimental validation.

  2. GPP production
    In this section we simulate GPP production, for it, we add to the initial model transport the following reaction:

    GPP : Geranyl diphosphate -> GPPxt.

    It allows to excrete GPP. Since the FBA algorithm simulates steady state metabolism, this reaction is necessary to simulate the accumulation of this product.

    The model run was conducted as a series of simulations that allow us to observe the possible combinations of production growth and optimize the use of inputs.

    With these slogans got the answer shown below:


    Graphic 1. GPP face to Growth.


    This graphic shows the production flow and the flow of GPP growth equation (on the vertical axis) against growth (on the horizontal axis). Shows that the growth and production of GPP are linked by an inverse relationship, if it is able to slow the growth of GPP will be a surplus. At the point of optimal growth of net production value of GPP is zero, since all the GPP produced is used to grow.

    The metabolic cost of production of GPP, that is the reduction in growth caused by the increase in production (∆Growth/∆GPP) gives a value of -0.32 (per unit of production increases GPP growth slows by 0.32 units). The negative value makes sense, as both streams are fed by the entry of glucose, that means are competitive.

    While we must add that the points near the optimum have higher accuracy, since they are closest to the point validated experimentally.

  3. iGEM mutants
  4. ERG20_2 Mutants
  5. Conclusions


References

  1. Förster J., Famili I., Fu P., Palsson B. Ø., and Nielsen J., 2003, “Genome-scale reconstruction of the Saccharomyces cerevisiae metabolic network.,” Genome Res., 13(2), pp. 244–53.

  2. Fischer, M. J., Meyer, S., Claudel, P., Bergdoll, M., & Karst, F. (2011). Metabolic engineering of monoterpene synthesis in yeast. Biotechnology and bioengineering, 108(8), 1883-1892.