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ÓÃmatlabµÄode45Çó½âLiouville von-neumann·½³ÌµÄÎÊÌâ
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×î½üΪÁËÇó½âLiouville von-neumann·½³ÌÓÃmatlab±àÁËÒ»¸öС³ÌÐò.¶ÔÓÚÒ»¸öÁ½Äܼ¶ÏµÍ³,³õ̬ºÍϵͳµÄÑÝ»¯µÄHamiltonianÒÑÖª,ÓÃODE45Çó½âÔÚÈÎÒâʱ¿ÌµÄÁ½Äܼ¶ÏµÍ³µÄ״̬.´úÂëÈçÏ % define the function function dXdt = Liouvelle(t,X) % Delta=5; % epsilon=0.2; % driving strength % Omega_d=10; % driving frequency % Omega_r=10; % frequency of cavity H=2*pi*[0.2 5; 5 -0.2]; %H=2*pi*[Delta -epsilon*cos(2*pi*Omega_d*t); -epsilon*cos(2*pi*Omega_d*t) -Delta]; %System Hamiltonian X = reshape(X, size(H)); dXdt = -i*(H*X-X*H); %Liouville von-neumann equation dXdt = dXdt( ;% call function to solve the problem clear % initial state X2=[0.5 0.5;0.5 0.5]; psi2=sqrt(2)/2*[1 1]'; input=psi2; %options = odeset('RelTol',1e-8,'AbsTol',1e-10); [T X]= ode45(@Liouvelle,[0:0.1:5],X2); [m n] = size(X); for j=1:m XX(:,:,j)=reshape(X(j, ,size(X2));F(j)=input'*XX(:,:,j)*input; % Compute the fidelity, Nielsen 'quantum computation and % quantum information page 409 eq(9.60) end possibility=squeeze(XX(1,1, );figure(2); plot(T,F); hold on; ÏÖÔÚÎÊÌâÊÇ·¢ÏÖ,¶ÔÓÚÓÐЩʱ¿ÌµÄϵͳ̬ÃܶȾØÕó½á¹û²»ÕýÈ·.ËüÃǵķǶԽÇÔªµÄ³Ë»ý¾¹È»´óÓÚ0.25,¶øÎҵõ½µÄÓ¦¸ÃÊÇ´¿Ì¬µÄÃܶȾØÕó,·Ç¶Ô½ÇÔªµÄ³Ë»ýÓ¦¸ÃСÓÚ0.25.Èç¹ûÔÚODEÀïÃæÉèÖüÆËãµÄ¾«¶È¿ÉÒԸĽø,µ«ÈÔÈ»ÓÐЩÃܶȾØÕóµÄ½á¹û²»ÕýÈ·.²»ÖªµÀÎÊÌâ³öÔÚÄÄÀï,Ôõô½â¾ö. лл! |
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