Difference between revisions of "Team:SZMS 15 Shenzhen/Collaborations"

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{{SZMS_15_Shenzhen}}
 
 
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                <li class="nav-li"><a href="https://2015.igem.org/Team:SZMS_15_Shenzhen">Homepage</a></li>
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        <div class="heading">
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                <div class="heading-text-title">Collabotations</div>
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                <div class="heading-text-content">(We helped Shenzhen_SFLS with part of their modeling, and there're the results)<br><br>
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                    &nbsp;&nbsp;&nbsp;&nbsp;We have acknowledged that one Ab with wAg + one Ag coming into one Ab with Ag and one wAg is irreversible and the amount of this kind of changes is related to the amount of Ab with wAg(x2) , the amount of Ag (x1) and time.<br><br>
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                    According to Volterra Model,we can know that ‘dx1/dt=dx2/dt=-k*x1*x2’.
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<br><br>
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k is a regular value which is related to affinity(f) between one Ab with wAg and one Ag which is defined as p,so we can attain an another equation:’k=pf’.<br><br>According to the first equation above,we can know that ‘x2=x1+m’.<br><br>
  
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<h2> Collaborations</h2>
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We assume that the inchoate value of x1 is x0.
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                <div class="heading-text-content">‘dx1/dt=dx2/dt=-k*x1*x2’<br><br>
  
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’k=pf’<br><br>
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Sharing and collaboration are core values of iGEM. We encourage you to reach out and work with other teams on difficult problems that you can more easily solve together.
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‘x2=x1+m’<br><br>
  
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<h4> Which other teams can we work with? </h4>
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‘x1(0)=x0’<br><br>
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You can work with any other team in the competition, including software, hardware, high school and other tracks. You can also work with non-iGEM research groups, but they do not count towards the <a hreef="https://2015.igem.org/Judging/Awards#Medals">iGEM team collaboration gold medal criterion</a>.
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And the program code of matlab is:<br><br>
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In order to meet the gold medal criteria on helping another team, you must complete this page and detail the nature of your collaboration with another iGEM team.
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dsolve('Dx1=-p*f*x1*(x1+m)','x1(0)=x0','t')<br><br>
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Here are some suggestions for projects you could work on with other teams:
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ans =<br><br>
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<li> Improve the function of another team's BioBrick Part or Device</li>
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<li> Characterize another team's part </li>
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<li> Debug a construct </li>
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<li> Model or simulating another team's system </li>
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<li> Test another team's software</li>
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<li> Help build and test another team's hardware project</li>
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<li> Mentor a high-school team</li>
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</ul>
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m/(exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)<br><br>
  
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x1= m/(exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)<br><br>
  
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We can define the extend of combination as E.<br><br>
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‘E=(x0-x1)/x1’ which is simplified as ‘E=1- m/((exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)*x0)’
 
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        <font class="buttom-intro" color="#555555">Collaborations Team:SZMS_15_Shenzhen</font>
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Latest revision as of 09:36, 18 September 2015

Title

Collabotations
(We helped Shenzhen_SFLS with part of their modeling, and there're the results)

    We have acknowledged that one Ab with wAg + one Ag coming into one Ab with Ag and one wAg is irreversible and the amount of this kind of changes is related to the amount of Ab with wAg(x2) , the amount of Ag (x1) and time.

According to Volterra Model,we can know that ‘dx1/dt=dx2/dt=-k*x1*x2’.

k is a regular value which is related to affinity(f) between one Ab with wAg and one Ag which is defined as p,so we can attain an another equation:’k=pf’.

According to the first equation above,we can know that ‘x2=x1+m’.

We assume that the inchoate value of x1 is x0.
‘dx1/dt=dx2/dt=-k*x1*x2’

’k=pf’

‘x2=x1+m’

‘x1(0)=x0’

And the program code of matlab is:

dsolve('Dx1=-p*f*x1*(x1+m)','x1(0)=x0','t')

ans =

m/(exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)

x1= m/(exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)

We can define the extend of combination as E.

‘E=(x0-x1)/x1’ which is simplified as ‘E=1- m/((exp(m*(log((m + x0)/x0)/m + f*p*t)) - 1)*x0)’
Collaborations Team:SZMS_15_Shenzhen