Team:HZAU-China/Modeling/Gray logistic

From 2013.igem.org

(Difference between revisions)
Line 122: Line 122:
<p style="font-size:16px;font-family:arial, sans-serif;">In the environment of the blood,the number of bacteria have a maximum value K.And when the number of bacteria approach K,the growth rate is next to nil.Then the population growth equation is as follows: </p>
<p style="font-size:16px;font-family:arial, sans-serif;">In the environment of the blood,the number of bacteria have a maximum value K.And when the number of bacteria approach K,the growth rate is next to nil.Then the population growth equation is as follows: </p>
-
<center><a><img width="710" src="https://static.igem.org/mediawiki/2013/9/9d/10000000.png"></a></center>
+
<center><a><img width="" src="https://static.igem.org/mediawiki/2013/9/9d/10000000.png"></a></center>
<a><img width="710" src=""></a>
<a><img width="710" src=""></a>

Revision as of 12:42, 25 September 2013


Gray logistic


Aim:

To know the growth curve in the dog’s blood

Steps:

1.Do experiment to measure the number of bacteria;

2.Establish the gray logistic model to simulate the growth of bacteria;

3.Determine the parameter through the experiment;

4.Test the predicted results.

Results:

The gray logistic model gets the good forecasting result.And the model precision is excellent.

Background:

The color of blood is so deep that it is not fit to measure the OD value to determine the growth of bacteria in the blood.Then we choose dilution-plate method to detect the number of total bacteria. So we coated a large number of plates.The logistic model of population can well predict the increase of population.

Establish the logistic model:

In the environment of the blood,the number of bacteria have a maximum value K.And when the number of bacteria approach K,the growth rate is next to nil.Then the population growth equation is as follows:

黑体

段落

黑体

段落