Turing meets Synthetic Biology: Self-emerging patterns in an - - PowerPoint PPT Presentation

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Turing meets Synthetic Biology: Self-emerging patterns in an - - PowerPoint PPT Presentation

Turing meets Synthetic Biology: Self-emerging patterns in an activator inhibitor network Turing meets Synthetic Biology: The main goal of the project was to show that Turing patterns could be obtained by the action of an underlying


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Turing meets Synthetic Biology:

Self-emerging patterns in an activator inhibitor network

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Turing meets Synthetic Biology: The main goal of the project was

to show that Turing patterns could be obtained by the action

  • f

an underlying genetic regulatory network

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Morphogenesis and Turing Patterns

✔ Size and shape in nature ✔ Developmental biology ✔ Unknown general mechanisms and the role of

underlying genetic regulatory networks

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✔ Positional information (chemicals) ✔ The chemical basis of morphogenesis ✔ Chemicals that interact and diffuse through the

medium

✔ Reaction-Diffusion systems ✔ Genes by themselves do not produce the pattern

Turing approach

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Activator-Inhibitor

✔ Gierer and Meinhardt, 1972 ✔ Local Activation and long range inhibition ✔ Fire and grasshoppers analogy

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Conditions for pattern generation

✔The existence of at least two morphogenes with different

nature that chemically interact between them and diffuse

  • ver space.
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Conditions for pattern generation

The existence of at least two morphogenes with different nature that chemically interact between them and diffuse

  • ver space.

✔The coefficient rates of diffusion should be different.

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SLIDE 8

Conditions for pattern generation

The existence of at least two morphogenes with different nature that chemically interact between them and diffuse

  • ver space.

✔The coefficient rates of diffusion should be different. ✔The starting distribution of morphogenes should not be

completely homogeneous over space.

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SLIDE 9

Conditions for pattern generation

The existence of at least two morphogenes with different nature that chemically interact between them and diffuse

  • ver space.

✔The coefficient rates of diffusion should be different. ✔The starting distribution of morphogenes should not be

completely homogeneous over space.

✔Local activation and long range inhibition.

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AHL Diffusion

✔ Lux ✔ Las

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Inverters

✔ Lac Inverter ✔ Tet Inverter

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Substrates

✔ IPTG ✔ ATC

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Autocatalisis

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Activation

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Inhibition

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Diffusion

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Substrates

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Complete system

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Our system can generate a pattern...

...Because :

✔ It recognizes at least two morphogenes: Las AHL and

Lux AHL;

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Our system can generate a pattern...

...Because :

✔ It recognizes at least two morphogenes: Las AHL and

Lux AHL;

✔ The chemicals diffuse with different rates;

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Our system can generate a pattern...

...Because:

✔ It recognizes at least two morphogenes: Las AHL and

Lux AHL;

✔ The chemicals diffuse with different rates; ✔ We can give an non-homogeneous start condition

according to gradients of IPTG and ATC;

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SLIDE 22

Our system can generate a pattern...

...Because:

✔ It recognizes at least two morphogenes: Las AHL and

Lux AHL;

✔ The chemicals diffuse with different rates; ✔ We can give an non-homogeneous start condition

according to gradients of IPTG and ATC;

✔ And the local activation and long range inhibition will

happen in the media by Lux and Las Quorum sensing systems.

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Single cell mo model: kinetic rules

mluxI=k trans∗luxI−k mdeg∗mluxI LuxI=k trad∗mluxI −k pdeg∗LuxI AI=k cat∗luxI−k deg∗AI

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Single cell mo model: kinetic rules

GFP=k trans∗gfp∗F1−k mdeg∗mgfp F 1= [LasRPAI ]

2

k d

2

1[LasRPAI ]

2

k d

2



1 1[LasRPAI ]

2

k d

2

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Single Cell model: Activator module

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Single Cell model: Inhibitor module

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Single Cell model: Interaction

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Single Cell model: Substrates modules

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Single cell model

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Single Cell model: Full system

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Classical l model l with estimated diffusion constants

Based on Einstein's equations

and bibliographical search we estimated the following constants: with the Gierer and Meinhardt kinetics and an inhomogeneous initial condition we

  • btained this patterns.
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Spatial model from the single cell aproach

When simulated con Comsol Multiphysics software with the reaction diffusion equations we obtained these results.

The initial condition was non-homogeneous.

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Experimental Implementation

✔ E. coli cells with the biobrick system ✔ Four modules:

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Experimental Implementation

✔ E. coli cells with the biobrick system ✔ Two plasmids with different resistance

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Biobricks in the registry

✔ 11 new biobricks, standard assembly 10 ✔ Inverters, protein generators, and AHL senders

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Activator Test

✔ LasR inverter controlled by pLac and IPTG ✔ GFP and LasI controlled by PAI + LasR

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Activator Test

✔ LasR inverter controlled by pLac and IPTG ✔ GFP and LasI controlled by PAI + LasR

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Testing the system

✔ Activator module with basal GFP and Activator cells

with IPTG

NO IPTG IPTG

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Progress

✔ Biobrick system 90% ready ✔ 1 ligation to finish ✔ Relation between IPTG and GFP expression ✔ Functional activator module

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Difficulties

✔ 1 month delay in the Biobricks distribution ✔ Lack of Spe1 ✔ Reactives delivery time

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Collaboration

✔ LCG-UNAM-MEXICO & IPN-UNAM-MEXICO

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Conclusions

✔ We built a synthetic biobrick network of activator-

inhibitor type that gives the cells the potential to differentiate according to morphogenes and substrates gradients by expressing GFP

✔ Qualitative requeriments to produce a pattern ✔ Activator module working ✔ Modeling plays a crucial role

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Conclusions

✔ We will be able to reproduce non-trivial behavior

given by simple physical mechanisms

✔ We used synthetic biology to test the biological

viability of theoretical models

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Future work & Perspectives

✔ Coupling Inhibitor module ✔ Implementation of gradients of IPTG and ATC ✔ Effective morphogenes ✔ Eucariotic tissues ✔ Mice melanocites ✔ :D

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New initiatives

✔ Collect local bacteria with interesting features that

can be used in synbio applications

✔ Identify and isolate specialized functions ✔ Biosensors

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THANK YOU!