📄 uniaxial_channel_rotated.m
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% This example shows how to find the modes of a birefringent
% (uniaxial) waveguide. This waveguide is the same as the one
% considered in 'uniaxial_channel.m', except that the c-axis
% is now rotated by an angle of -pi/4 relative to the x axis.
n1 = 1.55;
n2x = 2.156;
n2y = 2.232;
n2z = 2.232;
theta = -pi/4;
e2xx = n2x^2*cos(theta)^2 + n2y^2*sin(theta)^2;
e2yy = n2y^2*cos(theta)^2 + n2x^2*sin(theta)^2;
e2xy = cos(theta)*sin(theta)*(n2x^2-n2y^2);
e2yx = e2xy;
Rx = 0.30;
Ry = 0.20;
side = 0.2;
dx = 0.0025; % grid size (x)
dy = dx; % grid size (y)
lambda = 1.00; % wavelength
nmodes = 2; % number of modes to compute
fprintf (1,'generating index mesh...\n');
[x,y,xc,yc,nx,ny,epsxx] = ...
waveguidemeshfull([n1,sqrt(e2xx),n1],[side,2*Ry,side],2*Ry,Rx, ...
side,dx,dy);
[x,y,xc,yc,nx,ny,epsxy] = ...
waveguidemeshfull([0,sqrt(e2xy),0],[side,2*Ry,side],2*Ry,Rx, ...
side,dx,dy);
[x,y,xc,yc,nx,ny,epsyx] = ...
waveguidemeshfull([0,sqrt(e2yx),0],[side,2*Ry,side],2*Ry,Rx, ...
side,dx,dy);
[x,y,xc,yc,nx,ny,epsyy] = ...
waveguidemeshfull([n1,sqrt(e2yy),n1],[side,2*Ry,side],2*Ry,Rx, ...
side,dx,dy);
[x,y,xc,yc,nx,ny,epszz] = ...
waveguidemeshfull([n1,n2z,n1],[side,2*Ry,side],2*Ry,Rx, ...
side,dx,dy);
% Now we stretch out the mesh at the boundaries:
[x,y,xc,yc,dx,dy] = stretchmesh(x,y,[80,80,80,80],[4,4,4,4]);
fprintf (1,'solving for eigenmodes...'); t = cputime;
[Hx,Hy,neff] = wgmodes (lambda, n2y, nmodes, dx, dy, epsxx, epsxy, epsyx, epsyy, epszz, '0000');
fprintf (1,'done (cputime = %7.3f)\n', cputime-t);
fprintf(1,'neff = %7.5f\n',neff);
figure(1);
for ii = 1:nmodes,
subplot(nmodes,2,2*(ii-1)+1);
contourmode(x,y,Hx(:,:,ii),1,3,45,sprintf('Hx (mode %d)',ii));
line([-Rx,-Rx,+Rx,+Rx,-Rx], ...
[side,side+2*Ry,side+2*Ry,side,side]);
subplot(nmodes,2,2*(ii-1)+2);
contourmode(x,y,Hy(:,:,ii),1,3,45,sprintf('Hy (mode %d)',ii));
line([-Rx,-Rx,+Rx,+Rx,-Rx], ...
[side,side+2*Ry,side+2*Ry,side,side]);
end
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