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tspan=[5 0];        %%%%%  (ʱ¼äÐè  ·´Ïò)
dy1dt=-f*y(1)+g*y(2);    %%%%%%% f  ºÍg¶¼ÊÇËæÊ±¼ä±ä»¯µÄº¯Êý
dy2dt=f^2*y(1);       %%%  f ºÍ g ¿ÉÒÔ ÊýÖµ  ÇóµÃ£¬ÐèҪʵʱ ´úÈë΢·Ö·½³ÌÖÐÇó½â

[ Last edited by cenwanglai on 2011-4-3 at 11:31 ]
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dydt = -f.*y + g;     
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ÆäÖÐf£¬gÊÇËæÊ±¼ä±ä»¯µÄ²ÎÊý£ºf = ft.^2 - ft - 3;    g = 3*sin(gt-0.25);
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Originally posted by lijinfeng042 at 2010-11-19 23:18:07:

ßÀ »¹ÊÇÖ±½Ó¸ø³ö·½³Ì°É ÕâÑù¿´±È½Ï·Ñʰ¡ »¹ÊÇ¿´²»Ì«Ã÷°×
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[ Last edited by gainly on 2010-11-20 at 11:26 ]
4Â¥2010-11-20 11:24:25
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²é¿´È«²¿ 5 ¸ö»Ø´ð

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ÔÚÀïÃæ²»ÊǸßÊÖÈçÔÆÂ𣿾ͼ±°¡£¡£¡

ÓÃode£¨ÀýÈç ode45 £» ode113 £©Çó½â΢·Ö·½³Ì£¬Èç¹ûÒÑÖªÖÕ¶ËÌõ¼þ£¬½øÐз´Ïò»ý·Öʱ£¬³ýÁ˰ѻý·ÖÇø¼äÉèÖÃÖ®Í⣬»¹ÐèҪעÒâʲô¡£½ñÌì±àдÁËÒ»¸ö³ÌÐòÔõô½á¹û¶¼»á³ö´í£¬Çë¸ßÊÖÖ¸µã¡£

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ft = linspace(5,0,25);          % Generate t for f
f = ft.^2 - ft - 3;        % Generate f(t)
gt = linspace(6,1,25); % Generate t for g
g = 3*sin(gt-0.25); % Generate g(t)
Tspan = [5 1]; % Solve from t=5  to t=1 % ¼ÆË㷶ΧÐÞ¸Ä
IC = -0.1518; % y(t=5) --ÖÕ¶ËyÖµ
[T Y] = ode45(@(t,y) myode(t,y,ft,f,gt,g),Tspan,IC); % Solve ODE
figure(1)
plot(T,Y)


---------------------------------------------

function dydt = myode(t,y,ft,f,gt,g)
%%%%%  Öмä²ÎÊý±ä»¯
f =interp1(ft,f,t);         % Interpolate the data set (ft,f) at time t    -----------Õâ¶ùÐèÒªÐÞ¸ÄÂ𣿣¿ÈçºÎ±ä£¿
g =interp1(gt,g,t);         % Interpolate the data set (gt,g) at time t-----------Õâ¶ùÐèÒªÐÞ¸ÄÂ𣿣¿ÈçºÎ±ä£¿

dydt = -f.*y + g;               % Evalute ODE at time t----------ԭ΢·Ö·½³Ì Ó¦¸ÃÎÞÐè¸Ä¶¯°É£¿£¿

%%%%%%%%%%
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lijinfeng042

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gainly(½ð±Ò+5):лл¹Ø×¢£¬ÇëÖ¸µã 2010-11-20 11:20:28
ÒýÓûØÌû:
Originally posted by gainly at 2010-11-19 16:31:45:
ÓÃode£¨ÀýÈç ode45 £» ode113 £©Çó½â΢·Ö·½³Ì£¬Èç¹ûÒÑÖªÖÕ¶ËÌõ¼þ£¬½øÐз´Ïò»ý·Öʱ£¬³ýÁ˰ѻý·ÖÇø¼äÉèÖÃÖ®Í⣬»¹ÐèҪעÒâʲô¡£½ñÌì±àдÁËÒ»¸ö³ÌÐòÔõô½á¹û¶¼»á³ö´í£¬Çë¸ßÊÖÖ¸µã¡£

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3Â¥2010-11-19 23:18:07
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5Â¥2010-11-23 17:02:39
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