https://doi.org/10.5201/ipol.2018.230
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Tip revision: 72f7c393743a7fe24b0fa58ce2460e9d3fd14873 authored by Software Heritage on 12 October 2018, 00:00:00 UTC
ipol: Deposit 1335 in collection ipol
Tip revision: 72f7c39
laplacian_pyramid.m
%{
Copyright (c) 2015, Tom Mertens
All rights reserved.

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* Redistributions of source code must retain the above copyright notice, this
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%}

% Contruction of Laplacian pyramid
%
% Arguments:
%   image 'I'
%   'nlev', number of levels in the pyramid (optional)
%
% tom.mertens@gmail.com, August 2007
%
%
% More information:
%   'The Laplacian Pyramid as a Compact Image Code'
%   Burt, P., and Adelson, E. H., 
%   IEEE Transactions on Communication, COM-31:532-540 (1983). 
%

function pyr = laplacian_pyramid(I,nlev)

r = size(I,1);
c = size(I,2);

if ~exist('nlev')
    % compute the highest possible pyramid    
    nlev = floor(log(min(r,c)) / log(2));
end

% recursively build pyramid
pyr = cell(nlev,1);
filter = pyramid_filter;
J = I;
for l = 1:nlev - 1
    % apply low pass filter, and downsample
    I = downsample(J,filter);
    odd = 2*size(I) - size(J);  % for each dimension, check if the upsampled version has to be odd
    % in each level, store difference between image and upsampled low pass version
    pyr{l} = J - upsample(I,odd,filter);
    J = I; % continue with low pass image
end
pyr{nlev} = J; % the coarest level contains the residual low pass image

  


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