Difference between revisions of "Team:INSA-UPS France/Model"

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<p>Working with a complex biological system involving three microorganisms and several molecules, the Systems Biology Graphical Notation (SBGN) was a perfect way to ordinate the system and represent the interactions between organisms and the molecules involved. The <b><a href="https://2017.igem.org/Team:INSA-UPS_France/Model/SBGN">SBGN representation</a></b> was convenient to elaborate the <a href="https://2017.igem.org/Team:INSA-UPS_France/Model/ODE"><b>system of Ordinary Differential Equations (ODEs)</b></a>. Precise data from articles and experiments have been used and are listed on the <a href="https://2017.igem.org/Team:INSA-UPS_France/Model/ODE">ODEs page</a>. This mathematical model have been used to simulate our system, as <b>predictive modeling</b>. Our model had impacts on wet lab strategy and device design, and have been modified with experimental data, which is summed up in <b>Integration</b>. Finally, to talk to non-mathematicians, a <b>user-friendly interface</b> has been created.
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<p>Working with a complex biological system involving three microorganisms and several molecules, the <b><a href="https://2017.igem.org/Team:INSA-UPS_France/Model/SBGN">Systems Biology Graphical Notation (SBGN)</a></b> was a perfect way to ordinate the system and represent the interactions between organisms and the molecules involved. A <a href="https://2017.igem.org/Team:INSA-UPS_France/Model/ODE"><b>system of Ordinary Differential Equations (ODEs)</b></a> was then written to gather the physical and biological processes and simulate the dynamics of our microbial consortium. Precise data from articles and experiments have been used and are listed on the <a href="https://2017.igem.org/Team:INSA-UPS_France/Model/ODE">ODEs page</a>. This mathematical model have been used to <b>simulate our system</b>, and analyse its sensitivy and robustness using an extension of Metabolic Control Analysis (MCA). Our model had impacts on wet lab strategy and device design, and have been modified with experimental data, which is summed up in <b>optimization</b>. Finally, to discuss with non-mathematicians, a <b>user-friendly interface</b> has been created.
 
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Revision as of 13:24, 8 October 2017

Model overview

Modeling a microbial consortium

Our strategy was based on an input with a quorum sensing molecule production, a molecular communication between two organisms thanks to a metabolite production and detection, and finally an output with the antimicrobial peptides production at a lethal dose for Vibrio cholerae. Compared to synthetic biology at one-organism scale, multi-organisms synthetic biology implies a global behaviour harder to describe and predict. We needed to use a model to simulate it and analyze if communication was feasible:

Would the quorum sensing molecule (CAI-1) induce a sufficient answer to activate the sensor (Vibrio harveyi)? Would the receptor be able to produce enough molecular message (diacetyl) to communicate with the effector Pichia pastoris? Would the effector produce enough antimicrobial peptides to deliver the guessed output, which is the lysis of V. cholerae to reach a non-toxic concentration?

A model was also crucial regarding the entrepreneurship and the integrated human practices parts of our project: we needed to show to clients and investors, but also to citizens, how our system would work, how we will dimensionate our device, and how long do you have to wait before drinking a non-contaminated water.

Approaches

Working with a complex biological system involving three microorganisms and several molecules, the Systems Biology Graphical Notation (SBGN) was a perfect way to ordinate the system and represent the interactions between organisms and the molecules involved. A system of Ordinary Differential Equations (ODEs) was then written to gather the physical and biological processes and simulate the dynamics of our microbial consortium. Precise data from articles and experiments have been used and are listed on the ODEs page. This mathematical model have been used to simulate our system, and analyse its sensitivy and robustness using an extension of Metabolic Control Analysis (MCA). Our model had impacts on wet lab strategy and device design, and have been modified with experimental data, which is summed up in optimization. Finally, to discuss with non-mathematicians, a user-friendly interface has been created.