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global EF A D h2 x Epsilon0 Epsilons Epsilonh e m m2 Ns kb T B DP ul ut rho E0 kf K2 KL KT;
kb=1.38e-23;           
T=3;                     %ζÈ
h2=1.055e-34;
x=0.3;                    %Mg%
Epsilon0=8.8542e-12;      %Õæ¿Õ½éµç³£Êý
Epsilons=7.9;  % ¼ä½Ó
Epsilonh=3.7;   %
a1=(3.250+0.05*x)*1e-10;  c1=(5.204-0.17*x)*1e-10; a2=3.250e-10;c2=5.204e-10; %
e=1.6022e-19; %µç×ÓµçºÉ

DP=3.8*e;  
rho=5760;  
ul=5e3;    %
ut=2.1e3;   %
cl=14.1e10;  %
ct=2.47e10; %
h15=-0.37;%ѹµçϵÊý¼ä½ÓÒýÓÃ
h31=-0.62;
h33=0.96;

ela2=(8*(2*h15+h31)^2+12*(2*h15+h31)*h33+15*h33^2)/105; %
eta2=(6*(h33-h15-h31)^2+16*(h33-h15-h31)*h15+48*h15^2)/105;
K2=ela2/(Epsilon0*Epsilons*cl)+eta2/(Epsilon0*Epsilons*ct); %
KL=ela2/(Epsilon0*Epsilons*cl);
KT=eta2/(Epsilon0*Epsilons*ct);

m0=9.11e-31; m=0.26*m0; %×ÔÓɵç×Ó


Vc=0.9*2.145*x*e;%
sigmat=-0.054-0.038*x; sigmai=0.038*x;sigmab=0.054;
deltaz=0.1e-9;%±ä·Ö¼ä¸ô
sigmad=1e17/1e-6*e*deltaz;%Ò»
Ns=1.4e15;
B=(12*m*e^2/(Epsilon0*Epsilons*h2^2))^(1/3)*(11*Ns/32)^(1/3);
kf=sqrt(2*pi*Ns);%·ÑÃ×
E0=h2^2*B^2/(8*m)+3*e^2/(Epsilon0*Epsilons*B)*(11*Ns/16);%
EF=E0+pi*h2^2*Ns/m;%
f4=@(qz)B.^6./(B.^2+qz.^2).^3.*DP.^2.*h2.*sqrt(kf.^2+qz.^2)./(2.*rho.*ul).*(1./(exp(h2.*ul.*sqrt(kf.^2+qz.^2)./(kb.*T))-1)).*(1-1./(exp((h2.^2.*kf.^2./(2.*m)+E0+h2.*ul.*sqrt(kf.^2+qz.^2)-EF)./(kb.*T))+1));
>> quadgk(f4,1,10*kf)

ans =

  2.8824e-063

>> quadgk(f4,1,100*kf)

ans =

  2.8824e-063

>> quadgk(f4,1,1e8*kf)

ans =

  4.0394e-094
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li_qun

Í­³æ (ÖøÃûдÊÖ)

Ë­Äܰï°ïÎÒÂ𣬴ýÇóʽ×ÓÈçͼ
ÎÒ¾õµÃÕâ¸ö»ý·ÖÃ÷ÏÔÊÕÁ²£¬ÇÒÓ÷ûºÅ¹¤¾ß¿ÉÒԵõ½ÈçϽá¹û
fun3=int( f4(qz),qz,1,inf); %f4µÄ»ý·Ö,qzµÄȡֵ1µ½inf
Warning: Explicit integral could not be found.
>> double(fun3)

ans =

  2.8824e-063

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2Â¥2012-12-28 23:06:44
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