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ds/dt  =  -q*S*X/(k+S)ÕâÀïδ֪²ÎÊýÊÇqºÍK, qÊDZÈ×î´ó½µ½âËÙÂÊ£¬KÊǰ뱥ºÍ³£Êý£¬XÊÇÎÛÄàŨ¶È213.63£¬SÊÇÎÛȾÎïµÄŨ¶È, t¿Ï¶¨¾ÍÊÇʱ¼äÁË¡£ÎÒÊÔÑéÊǸ÷Ò»¶Îʱ¼ä£¬È¡Ò»¸öÑùÆ·²â³öS,ËùÒÔÎÒ×îԭʼÊý¾ÝÊÇ
t=[0 2 7 9 19 22 24 26 28 30 32 40];
S=[255.55 246.44 237.28 228.36 136.08 114 99.16 82.33 69.4 56.94 42.31 0];
¾ÍÄÇÕâÒ»×éÊý¾ÝÀ´ÄâºÏ³öÉÏÃæÎ¢·Ö·½³ÌÀïÖеÄδ֪²ÎÊý¡£Äã¿´ÄÜÓÃɶºÃ°ì·¨£¿ÁíÍ⣬ÎÒÒ²¿´ËÎÐÂɽ¡¶matlabÔÚ»·¾³¿ÆÑ§ÖеÄÓ¦Óá·£¬ÉÏÃæÒ²ÓøöÀý×Ó£¬µ«ÊÇÓиöÀý×ÓÖ±½Ó¸ø³öÁËһϵÁÐds/dtµÄÖµ£¬²¢ÇÒÕâЩֵ³ÊµÝÔö¡£µ«ÄãÒ²ÖªµÀ£¬Êµ¼ÊÊÔÑé²»»á³öÏÖÕâÖÖÀíÏëÇé¿ö¡£ËùÒÔÎÒÇóds/dtÖµÊÇÓöàÏîʽÄâºÏ£¬Çó¸÷¸öµãµÄµ¼Êý£¬¿Ï¶¨ÕâÑùÎó²î´ó¡£µ«ÎÒʵÔÚÏë²»³öºÃ°ì·¨¡£Ò²ÓÐÈË˵ÓÃÓÐÏÞ²î·Ö·¨£¬Çó³öÊýÖµ½â£¬ÔÙ´úÈ룬Çó×îÓÅ»¯²ÎÊý¡£
Õâ¸öÎÊÌâÔÚ¼¸¸öÂÛ̳¶¼·¢¹ýÌùÁË£¬Íû´ó¼Ò¸øµã´¦Àí·½·¨¡£¼±ËÀÎÒÁË£¬°üÀ¨¸Ä¸ÄÊý¾Ý¡£
ÎÒÒ²ÖØÐ²ο¼±ðÈËдµÄ³ÌÐò£¬ÓÃÊýÖµ½âÇó²ÎÊý£¬³ÌÐòдµÄºÜ·±Ëö£¬ÄãÄܰïÎҸĸÄÂð£¿ÁíÍ⣬ÏÖÔÚÔËÐв»ÏÂÈ¥£¬Ìáʾ˵divided by zero.ÄãÄܸø¿´¿´£¬ÔõÑù°ÑÊý¾Ý´¦Àí¾ÍÄܺÃЩ£¿
S=dsolve(¡®Dy=-k1*y*214.63/(y+k2)¡¯,¡¯y(0)= 255.55¡¯)
simplify(S)                                        %΢·Ö·½³Ì»ý·Ö£¬Çó³öÀ´Ê½×ÓÏ൱·±Ëö


function monodfit2
clear all;
t= [0 2 7 9 19 22 24 26 28 30 32 40]¡¯;
c=[255.55 246.44 237.28 228.36 136.08 114 99.16 82.33 69.4 56.94 42.31 0]¡¯;
[y_row,y_col]=size(c);
beta0=[0.03,0.3];
c0=255.55;
lb=[0 0];ub=[inf inf];
[beta,resnorm,residual,exitflag,output,lambda,jacobian] = ...
    lsqnonlin(@seqfun,beta0,lb,ub,[],t,c,y_col,c0);
ci = nlparci(beta,residual,jacobian);
function y = seqfun(beta,t,c,y_col,c0)      % Objective function
tspan = [0  max(t)];
[tt yy] = ode45(@modeleqs,tspan,c0,[],beta);
for col = 1:y_col
    yc(:,col) = spline(tt,yy(:,col),t);
end
y=[c(:,1)-yc(:,1)];

function dydt = modeleqs(t,y,beta)       % Model equation
dydt=beta(2)*lambertw(1/beta(2)*exp(-1/100*(21463*t*beta(1)-25555-100*beta(2)*log(19)-100* beta(2)*log(269)+200* beta(2)*log(2)+100* beta(2)*log(5))/ beta(2)));
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