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[ÇóÖú] matlab½â³¬Ô½·½³Ì×éÇóÖú£¡

dy = [  y(1)*(2*7.6e-23*y(2)*0.006-2*2.3e-21*y(3)*0.00058-2*1e-20*(1.2e22-y(3))*0.00058-2.64e-20*y(1)-(log(1/0.85)+0.1))/1.56e-9;
-4*7.6e-23*y(1)*y(2)/(1.88e-19);
4*y(1)*(-2.3e-21*y(3)+1e-20*(1.2e22-y(3)))/(1.88e-19)];
dyÊǶÔtÇóµ¼£¬ tµÄ·¶Î§ÔÚ0-1e-7»òÕß0-1e-8;
ÏÞÖÆ£ºy(1) = max(y(1),1);
³õʼÌõ¼þ£ºy(1) = 1; y(2) = 0; y(3) = 0;

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  • ¸½¼þ 1 : matlab½â³¬Ô½·½³Ì×éÇóÖú.docx
  • 2015-05-26 10:29:20, 12.03 K

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ÒýÓûØÌû:
2Â¥: Originally posted by ÔÂÖ»À¶ at 2015-05-26 19:00:43
function solve_odes
clear all;clc

y0=;
tspan=0:1e-9:3e-8;
=ode45(@myfun,tspan,y0);
y1=y(:,1)
y2=y(:,2)
y3=y(:,3)
figure(1)
plot(t,y(:,1),'--r<')
figure(2)
plot(t,y(:,2),'b-o')
figure ...

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3Â¥2015-05-26 21:53:10
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ÔÚˮһ·½801: ½ð±Ò+7, ¡ï¡ï¡ï¡ï¡ï×î¼Ñ´ð°¸, ´óϺµÄ»Ø´ðºÜÓжÔÎÒÆôʾ£¬ËäȻûÓеõ½ÎÒÏëÒªµÄ½á¹û£¬Ô­Òò¿ÉÄÜÊÇÎÒ±í´ïµÄ²»¹»Ã÷È·¡£°Ñ×òÌìÈ«²¿µÄ7¸ö½ð±Ò¸øÄú¡£ÏÂÃæÎÒ°ÑÔ­À´µÄʽ×Ó²ÎÊý·¢Ò»Ï£¬²¢°Ñ½ñÌìµÄ8¸ö½ð¸½ÉÏ£¬Ï£Íû¸ßÊÖ³æÓѰïæ½â´ðһϣ¬ÓпÉÄÜÊÇÎÒ¶Ôʽ×Ó²»µ½Î»¶øÒýÆðµÄ´íÎó¡£ 2015-05-27 16:45:29
CODE:
function solve_odes
clear all;clc

y0=[1 0 0];
tspan=0:1e-9:3e-8;
[t y]=ode45(@myfun,tspan,y0);
y1=y(:,1)
y2=y(:,2)
y3=y(:,3)
figure(1)
plot(t,y(:,1),'--r<')
figure(2)
plot(t,y(:,2),'b-o')
figure(3),
plot(t,y(:,3),'k<-')



function dydt=myfun(t,y)
dydt = [  y(1)*(2*7.6e-23*y(2)*0.006-2*2.3e-21*y(3)*0.00058-2*1e-20*(1.2e22-y(3))*0.00058-2.64e-20*y(1)-(log(1/0.85)+0.1))/1.56e-9;
-4*7.6e-23*y(1)*y(2)/(1.88e-19);
4*y(1)*(-2.3e-21*y(3)+1e-20*(1.2e22-y(3)))/(1.88e-19)];

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2Â¥2015-05-26 19:00:43
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

ÔÚˮһ·½801

гæ (³õÈëÎÄ̳)

ÒýÓûØÌû:
2Â¥: Originally posted by ÔÂÖ»À¶ at 2015-05-26 19:00:43
function solve_odes
clear all;clc

y0=;
tspan=0:1e-9:3e-8;
=ode45(@myfun,tspan,y0);
y1=y(:,1)
y2=y(:,2)
y3=y(:,3)
figure(1)
plot(t,y(:,1),'--r<')
figure(2)
plot(t,y(:,2),'b-o')
figure ...

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  • »¶Ó­¼à¶½ºÍ·´À¡£ºÐ¡Ä¾³æ½öÌṩ½»Á÷ƽ̨£¬²»¶Ô¸ÃÄÚÈݸºÔð¡£
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  • ¸½¼þ 1 : ²ÎÊýºÍ´úÂë.docx
  • 2015-05-27 19:01:30, 13.03 K
4Â¥2015-05-27 19:04:19
ÒÑÔÄ   »Ø¸´´ËÂ¥   ¹Ø×¢TA ¸øTA·¢ÏûÏ¢ ËÍTAºì»¨ TAµÄ»ØÌû

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lc
clear
close all

y0 = [1e9;4e20;0];
tspan=[0 1e-7];
tic
[t,y] = ode23('rate_eq',tspan,y0);
toc
y(:,1) = max(y(:,1),1);

figure
subplot(3,1,1);
plot(t,y(:,1));
xlabel(' ʱ¼ä(s)');
ylabel('¹â×ÓÊýÃܶÈ(m^{-3})');

subplot(3,1,2);
plot(t,y(:,2));
xlabel('ʱ¼ä(s)');
ylabel('·´×ªÁ£×ÓÊøÃܶÈ(m^{-3})');

subplot(3,1,3);
plot(t,y(:,3));
xlabel('ʱ¼ä(s)');
ylabel('»ù̬Á£×ÓÊýÃܶÈ{-3})');





function dy = rate_eq(t,y)
sigma = 7.6e-23;
sigma_o = 1e-20;
sigma_s = 2.3e-21;
n1 = 1.972;
n2 = 3.48;
L = 0.1;
l = 0.006;
d = 0.00058;
R = 0.85;
c = 2.997963e8;
lc = n1*l+n2*d+(0.23-l-d);
tr = 2*lc/c;
n0 = 1.2e22;
beta = 2.6e-10;h = 6.623e-34;lamda = 1.06e-6;niu = c/lamda;
B = 6*beta*h*niu*c*(0.3)^2;%´ËÏî¿ÉÒÔΪ0£»
y(1) = max(y(1),1);
dy = [  y(1)*(2*sigma*y(2)*l-2*sigma_s*y(3)*d-2*sigma_o*(n0-y(3))*d-B*y(1)-(log(1/R)+L))/tr;
  -4*sigma*y(1)*y(2)/(h*niu);
  4*y(1)*(sigma_o*(n0-y(3))-sigma_s*y(3))/(h*niu)];

Çë³æÓѰïæ£¡
5Â¥2015-05-27 19:08:59
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