Difference between revisions of "Team:WashU StLouis/modeling"
Ayekedavid (Talk | contribs) |
Ayekedavid (Talk | contribs) |
||
Line 1: | Line 1: | ||
− | + | <!-- Navigation --> | |
− | + | ||
− | + | ||
<nav class="navbar navbar-default navbar-fixed-top"> | <nav class="navbar navbar-default navbar-fixed-top"> | ||
<div class="container"> | <div class="container"> | ||
Line 266: | Line 264: | ||
</div> | </div> | ||
− | </ | + | <footer class="bg-white row"> |
− | + | <div class="container"> | |
+ | <!-- sponsors Aside --> | ||
+ | <section id="sponsors" class="row sectionNum5"> | ||
+ | <div class="container"> | ||
+ | <div class="row"> | ||
+ | <h2>Sponsors</h2> | ||
+ | </div> | ||
+ | |||
+ | <div class="row"> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | |||
+ | <div id="WashULogo" class="logo"></div> | ||
+ | </div> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | <div id="ICaresLogo" class="logo"></div> | ||
+ | </div> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | <div id="WashUArtLogo" class="logo"></div> | ||
+ | </div> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | <div id="SnapGeneLogo" class="logo"></div> | ||
+ | </div> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | <div id="Monsanto" class="logo"></div> | ||
+ | </div> | ||
+ | <div class="col-md-4 col-sm-6"> | ||
+ | <div id="SigmaAldrichLogo" class="logo"></div> | ||
+ | </div> | ||
+ | </div> | ||
+ | </div> | ||
+ | </section> | ||
+ | <div class="row"> | ||
+ | <div class="col-md-4"> | ||
+ | <span class="copyright">Copyright © Washington University in St. Louis Igem 2015</span> | ||
+ | </div> | ||
+ | <div class="col-md-4"> | ||
+ | <ul class="list-inline social-buttons"> | ||
+ | <li><a href="http://twitter.com/WashUiGEM"><i class="fa fa-twitter"></i></a> | ||
+ | </li> | ||
+ | <li><a href="http://www.facebook.com/WashuIgem"><i class="fa fa-facebook"></i></a> | ||
+ | </li> | ||
+ | <li><a href="http://www.youtube.com/channel/UCjO_tMiJdx6hCyCREsMBYUQ"><i class="fa fa-youtube"></i></a> | ||
+ | </li> | ||
+ | </ul> | ||
+ | </div> | ||
+ | |||
+ | </div> | ||
+ | </section> | ||
+ | </div> |
Latest revision as of 00:38, 18 September 2015
<nav class="navbar navbar-default navbar-fixed-top">
</nav>
<section id="modeling_intro" class="sectionNum1 bg-light-gray"> <a aria-label="Anchor link" class="anchorjs-link" data-anchorjs-icon="[]" href="#modeling_intro" style="font-family: anchorjs-icons; font-style: normal; font-variant: normal; font-weight: normal; position: absolute; margin-left: -1em; padding-right: 0.5em;"> </a>
Contents
- 1 What is a genome-scale metabolic model?
- 2 What is flux balance analysis?
- 3 Our modeling hypothesis:
- 4 Problem Formulations:
- 5 Result: Pyruvate Metabolism
- 6 Metabolite Exchange Reactions
- 7 Additional Work: Single and Double Gene Knockouts
- 8 OptKnock
- 9 What can we learn in the future?
- 10 References
- 11 Sponsors
What is a genome-scale metabolic model?
A genome-scale metabolic model (GSM) is a network reconstruction of all known metabolic reactions in an organism and the genes that encode each associated enzyme.1 Through the construction of these networks, we can assess the metabolic capabilities of an organism as well as its potential to produce biologically useful metabolites.
What are the components of a genome-scale model
- Gene-Protein-Reaction (GPR) relationships
- Set of known metabolic reactions represented in a stoichiometric matrix. Identifies stoichiometric coefficients and directionality associated with each reaction.
- Scaled biomass equation. Assumes flux through the biomass equation is equal to the exponential growth rate of the organism. This is made from experimental measurements of biomass components.
<img class="img-responsive" src=""/>
You can download our GSM, adapted from a published model of E. coli strain DH10B (Monk et al)<a data-container="body" data-toggle="popover" data-placement="top" data-content="Monk, J. M., P. Charusanti, R. K. Aziz, J. A. Lerman, N. Premyodhin, J. D. Orth, A. M. Feist, and Palsson, B.O. 2013. Genome-scale metabolic reconstructions of multiple Escherichia coli strains highlight strain-specific adaptations to nutritional environments. Proc. Natl. Acad. Sci. USA 110: 20338–20343." >[2]</a>, of nitrogen-fixing E. coli (strain WM1788) <a href="https://drive.google.com/file/d/0B4V9SBTSGpEYdm03a0RLbjBxWTg/view?usp=sharing">here</a>. <p> </section> <section id="flux_analysis" class="sectionNum2 bg-white"> <a aria-label="Anchor link" class="anchorjs-link" data-anchorjs-icon="[]" href="#modeling_intro" style="font-family: anchorjs-icons; font-style: normal; font-variant: normal; font-weight: normal; position: absolute; margin-left: -1em; padding-right: 0.5em;"> </a>
What is flux balance analysis?
<p>Flux balance analysis, or FBA, is the method by which we determine the flow of metabolites, or flux, through the constructed metabolic network of a GSM1. FBA allows us to predict growth rates of an organism under certain media conditions, along with the production levels of targeted metabolites, such as ATP.E. Coli Strain | Maximum Biomass | Maximum ATP |
DH10B | .821451 | 3.154784 |
K-12 MG1655 | .821233 | 3.153125 |
JM109 | .821233 | 3.153125 |
WM1788 (Wild Type) | .821233 | 3.153125 |
WM1788 (Nitrogen-fixing) | .454531 | 3.155221* |
Sample FBA outputs for several E.coli strain models. Values are in mmol/(gram cell dry weight * hour)
*Note that the units for maximum ATP are tied to biomass; therefore the maximum ATP value for nitrogen fixing E. coli is actually much lower, not higher, than the wild type values.
Mass balance constraints are imposed on each metabolite using the stoichiometric coefficients of each metabolic reaction and the assumption that the organism is in the logarithmic growth phase (i.e. its metabolic fluxes are at steady state). This assumes that the total amount of any compound being produced is equal to the total amount being consumed. Upper and lower bounds are also applied to constrain the maximum fluxes based on the directionality of the reactions.
<img class="img-responsive" src=""/> (from Orth et al)<a data-container="body" data-toggle="popover" data-placement="top" data-content="Orth J.D., Thiele I., and Palsson, B.O. 2010. What is flux balance analysis? Nat. Biotechnol 28: 245-248." >[1]</a>
Linear programming is then used to identify the flux distribution throughout the model in order to maximize the flux through the biomass equation, subject to the previously defined constraints.
</section> <section id="modeling_hypothesis" class="sectionNum3 bg-light-gray"> <a aria-label="Anchor link" class="anchorjs-link" data-anchorjs-icon="[]" href="#modeling_intro" style="font-family: anchorjs-icons; font-style: normal; font-variant: normal; font-weight: normal; position: absolute; margin-left: -1em; padding-right: 0.5em;"> </a>
Our modeling hypothesis:
How can we use genome scale modeling and flux balance analysis to optimize nitrogenase activity in vivo?
<img class="img-responsive" src=""/>
The key limiting factors of the nitrogenase reaction are ATP and reduced flavodoxin. Therefore, our analyses focused on ways to either produce or provide more of these essential metabolites to the nitrogen fixing cell.
How?
- Looking for potential gene overexpressions which lead to increased production of intracellular reduced flavodoxin and ATP
- Looking for potential gene knockouts which redistribute flux, decreasing ATP consumption or leading to increased production of reduced flavodoxin
- Determining which supplemental metabolites lead to the largest increases in reduced flavodoxin and ATP production
</section>
<section id="problem_formulations" class="sectionNum4 bg-white"> <a aria-label="Anchor link" class="anchorjs-link" data-anchorjs-icon="[]" href="#modeling_intro" style="font-family: anchorjs-icons; font-style: normal; font-variant: normal; font-weight: normal; position: absolute; margin-left: -1em; padding-right: 0.5em;"></a>
Problem Formulations:
Where Sij is the stoichiometric coefficient for metabolite i in reaction j, vj,min and vj,max are the minimum and maximum flux values for reaction j, vj is the flux value of reaction j, N is the number of metabolites, and M is the number of reactions.
What we did</td>
<th class="col-md-6">The math behind it</td> |
---|