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📄 activecontour.m

📁 这是一个利用水平集方法进行分割的方法
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function phi = activecontour( u0, center, radius, isinside, d_it, m_it, m_name )% ACTIVECONTOUR Segment an image using active contours%    ACTIVECONTOUR( u0, center, radius, isinside, d_it, m_it, m_name )%    segments the image u0 with initial segmented region as a%    circle with argument center and radius. The current segmented%    image is displayed every d_it iterations and written to disk%    every m_iterations with name m_name*.png.% constantsITERATIONS = 1000;delta_t = 0.1;lambda1 = 1;lambda2 = 1;nu = 0;h = 1; h_sq = h^2;epsilon = 1;mu = 0.01 * 255^2;% initialize phi to signed distance function from circlephi = initphi( size( u0 ), center, radius, isinside );for ii = 1 : ITERATIONS;  % display current iteration  fprintf( 1, '%d\n', ii );  % display the segmented image every 'd_it' iterations  if( mod( ii - 1, d_it ) == 0 )    disp( 'Displaying Segmented Image' );    segim = createimage( u0, phi );    clf; imshow( segim );    drawnow;  end;  % write current segmented image to file every 'm_it'  % iterations  if( mod( ii - 1, m_it ) == 0 )    segim = createimage( u0, phi );    filename = strcat( m_name, sprintf( '%06d', ( ( ii - 1 )/ m_it ) + 1 ), '.png' );    imwrite( segim, filename );  end;  % compute dirac(phi) * delta_t factor  dirac_delta_t = delta_t * dirac( phi, epsilon );  % calculate inside and outside curve terms  [ inside, outside ] = calcenergy( u0, phi, epsilon );  energy_term = -nu - lambda1 .* inside + lambda2 .* outside;  % calculate central differences  dx_central = ( circshift( phi, [ 0, -1 ] ) - circshift( phi, [ 0, 1 ] ) ) / 2;  dy_central = ( circshift( phi, [ -1, 0 ] ) - circshift( phi, [ 1, 0 ] ) ) / 2;  % calculate the divergence of grad_phi/|grad_phi|  abs_grad_phi = ( sqrt( dx_central.^2 + dy_central.^2 ) + 0.00001 );  x = dx_central ./ abs_grad_phi;  y = dy_central ./ abs_grad_phi;  grad_term = ( mu / h_sq ) .* divergence( x, y );  % calculate phi^n+1  phi = phi + dirac_delta_t .* ( grad_term + energy_term );end;

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