Difference between revisions of "Team:UT-Tokyo"

Line 118: Line 118:
 
           This project should surely be a great step for understanding more about morphology and some other related fields of science.
 
           This project should surely be a great step for understanding more about morphology and some other related fields of science.
 
           Now, the new door of synthetic biology has opened and awaits you to come in!
 
           Now, the new door of synthetic biology has opened and awaits you to come in!
−
          </p>
 
−
        </div>
 
−
 
−
        <div class='panel'>
 
−
          <h2>WIKI EDITTING</h2>
 
−
          <p>
 
−
          1. Normal Text<br />
 
−
          &ltp>Normal Text&lt/p> : <br />Normal Text<br />
 
−
          2. Headline
 
−
          <br />
 
−
          &lth2>Headline&lt/h2> : </p><h2>Headline</h2>
 
−
          <p>
 
−
          3. Line Break<br />
 
−
          &ltp>Line&ltbr />Break&lt/p> : Line <br /> Break<br />
 
−
          4. Additional Information<br />
 
−
          &ltp>&ltspan>Addtional information&ltq>THIS IS Additional information!&lt/q>&lt/span>&lt/p> :
 
−
          <span>Additional information<q>THIS IS Additional information!</q></span><br />
 
−
          Move your cursor over the text and find what happens.<br />
 
−
          5. Pictures<br />
 
−
          &ltimg src='./images/project.png' width='100' height='100' align='left'> : <img src='./images/project.png' width='100' height='100' align='left'><br />
 
−
          <br /><br /><br /><br />
 
−
          6. MathJax(LaTeX)<br />
 
−
          <q>$\sum_{n=1}^\infty \frac{1}{n^2} = \frac{\pi^2}{6}$</q> : $ \sum_{n=1}^\infty \frac{1}{n^2} = \frac{\pi^2}{6} $ <br />
 
−
          <q>$$\sum_{n=1}^\infty \frac{1}{n^2} = \frac{\pi^2}{6}$$</q> : $$ \sum_{n=1}^\infty \frac{1}{n^2} = \frac{\pi^2}{6} $$
 
 
           </p>
 
           </p>
 
         </div>
 
         </div>
Line 150: Line 126:
 
     <script type="text/javascript" src="https://2015.igem.org/Template:UT-Tokyo/Javascript/main?action=raw&ctype=text/javascript"></script>
 
     <script type="text/javascript" src="https://2015.igem.org/Template:UT-Tokyo/Javascript/main?action=raw&ctype=text/javascript"></script>
 
     <script type="text/javascript" src="https://2015.igem.org/Template:UT-Tokyo/Javascript/isotope?action=raw&ctype=text/javascript"></script>
 
     <script type="text/javascript" src="https://2015.igem.org/Template:UT-Tokyo/Javascript/isotope?action=raw&ctype=text/javascript"></script>
 +
    <script>
 +
var columnW = 100;
 +
  // Conditional branch due to Page
 +
  var $grid = $('.grid').isotope({
 +
    itemSelector: '.grid-item',
 +
    masonry: {
 +
      columnWidth: columnW
 +
    }
 +
  });
 +
  $grid.on( 'click', '.grid-item', function() {
 +
    $(this).toggleClass('opened');
 +
    $grid.isotope('layout');
 +
  });
 +
    </script>
 
</html>
 
</html>

Revision as of 11:29, 1 September 2015

CONTROL

PROJECT DESCRIPTION

How do Zebrafish get their stripes? Why do we have only 5 digits on each hand?

Here's one possible answer: Turing Pattern.

Turing Pattern is a type of spatial pattern suggested by the British mathematician Alan Turing Alan Turing(1912-1954)
A British mathetician. Famous for contribution to computer science.. He proposed that these patterns could be created by the network of two chemicals which have different diffusion rate. These two molecules are called the activator and inhibitor.

Because of its simplicity, the theory has attracted scientist in many fields, and thus various research has been carried out in the last 60 years. However, it was not easy to prove directly if those patterns are produced by the reaction-diffusion systems or another mechanism. Living systems are so complex that most research was exclusively theoretical. Biologists still face a big problem: identification of proper molecules acting as activator and inhibitor.

We therefore reconstructed a Turing system using two advantages of synthetic biology; controllability and biological directness. By letting whole E. Coli cells, whose motility were controlled, communicate with each other, we succeeded in making the whole system work more identically than any previous researches. This project should surely be a great step for understanding more about morphology and some other related fields of science. Now, the new door of synthetic biology has opened and awaits you to come in!