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NN=20;
hk=1/NN;
RT=[(1-1/sqrt(3))/2 (1+1/sqrt(3))/2]';
H=[(1-RT).^2.*(1+2*RT) RT.*(1-RT).^2 RT.^2.*(3-2*RT) RT.^2.*(RT-1)];
A=[6*RT.*(RT-1) (1-RT).*(1-3*RT) -6*RT.*(RT-1) RT.*(3*RT-2)];
B=[12*RT-6 6*RT-4 6-12*RT 6*RT-2];
E=diag([1,hk,1,hk]);
H=H*E; A=A*E; B=B*E;
MatrixM=zeros(2*NN,2*NN);
MatrixH=zeros(2*NN+2,2*NN+2);            
MatrixA=zeros(2*NN+2,2*NN+2);   
MatrixB=zeros(2*NN+2,2*NN+2);            
for i=1:NN
   MatrixM(2*i-1:2*i,2*i-1:2*i+2)=H(:,;
   MatrixH(2*i:2*i+1,2*i-1:2*i+2)=H(:,;
   MatrixA(2*i:2*i+1,2*i-1:2*i+2)=A(:,;
   MatrixB(2*i:2*i+1,2*i-1:2*i+2)=B(:,;
end
%MatrixH(2*NN+1:2*NN+2,2*NN:2*NN+2)=H(:,[1 2 3]);
%MatrixA(2*NN+1:2*NN+2,2*NN:2*NN+2)=A(:,[1 2 3]);
%MatrixB(2*NN+1:2*NN+2,2*NN:2*NN+2)=B(:,[1 2 3]);
MatrixH(1,1)=1;
MatrixH(1,2)=-1/Peclet; %Peclet¾ÍÊÇÒ»¸ö¾ßÌåÊý
MatrixH(2*NN+2,2*NN+2)=1;
MatrixH;
MatrixA;
MatrixB;
%--------------------------------------------------------------------------
A=MatrixA/hk;
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