| ²é¿´: 2007 | »Ø¸´: 5 | ||
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bustertangгæ (³õÈëÎÄ̳)
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Kramers-Kronig Relations ÍÆµ¼½éµç³£Êý ÒÑÓÐ2È˲ÎÓë
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Ï£ÍûÓÃepsilon2ÍÆµ¼epsilon1£¬ÒѾÕÒµ½Á˱ðÈ˵Ämatlab³ÌÐò£¬µ«ÊÇ¿´²»¶®inputÖеÄalpha£¨the value of the moment considered£©Ö¸µÄÊÇʲôÒâ˼£¬ÁíÍâÁ½¸ö²ÎÊýomiga£¬imchi¶¼ÓС£²»ÖªµÀalpha¸ÃÔõôÉèÖᣠ%The program inputs are 1) omega, vector of the frequency %(or energy) components, 2) imchi, vector of the imaginary %part of the susceptibility under examination, and 3) alpha, %the value of the moment considered. The two vectors %1) and 2) must have the same length. %The output is the estimate of the real part as obtained %with K-K relations. %In order to use this program, save the whole text contained %in this section in a file and name it kkrebook.m if size(omega,1)>size(omega,2); omega=omega'; end; if size(imchi,1)>size(imchi,2); imchi=imchi'; end; %Here the program rearranges the two vectors so that, %whichever their initial shape, they become row vectors. g=size(omega,2); %Size of the vectors.% rechi=zeros(size(imchi)); %The output is initialized. a=zeros(size(imchi)); b=zeros(size(imchi)); %Two vectors for intermediate calculations are initialized deltaomega=omega(2)-omega(1); %Here we compute the frequency (or energy) interval j=1; beta1=0; for k=2:g; b(1)=beta1+imchi(k)*omega(k)^(2*alpha+1)/... (omega(k)^2-omega(1)^2); beta1=b(1); end; rechi(1)=2/pi*deltaomega*b(1)*omega(1)^(-2*alpha); %First element of the output: the principal part integration %is computed by excluding the first element of the input j=g; alpha1=0; for k=1:g-1; a(g)=alpha1+imchi(k)*omega(k)^(2*alpha+1)/... (omega(k)^2-omega(g)^2); alpha1=a(g); end; rechi(g)=2/pi*deltaomega*a(g)*omega(g)^(-2*alpha); %Last element of the output: the principal part integration %is computed by excluding the last element of the input for j=2:g-1; ; %Loop on the inner components of the output vector. alpha1=0; beta1=0; for k=1:j-1; a(j)=alpha1+imchi(k)*omega(k)^(2*alpha+1)/... (omega(k)^2-omega(j)^2); alpha1=a(j); end; for k=j+1:g; b(j)=beta1+imchi(k)*omega(k)^(2*alpha+1)/... (omega(k)^2-omega(j)^2); beta1=b(j); end; rechi(j)=2/pi*deltaomega*(a(j)+b(j))*omega(j)^(-2*alpha); end; %Last element of the output: the principal part integration %is computed by excluding the last element of the input |
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