view Code/Descriptors/Matlab/Common/findMaxima.m @ 4:92ca03a8fa99 tip

Update to ICASSP 2013 benchmark

function [Maxima, countMaxima] = findMaxima(f, step)

%
% MAXIMA ESTIMATION
%
% function [Maxima, countMaxima] = findMaxima(f, step);
%
% This function estimates the local maxima of a sequence
%
% ARGUMENTS:
% f: the input sequence
% step: the size of the "search" window
%
% RETURN:
% Maxima: [2xcountMaxima] matrix containing: 
%         1. the maxima's indeces
%         2. tha maxima's values
% countMaxima: the number of maxima
%



%
% STEP 1: find maxima:
% 

countMaxima = 0;
for (i=1:length(f)-step-1) % for each element of the sequence:
    if (i>step)
        if (( mean(f(i-step:i-1))< f(i)) && ( mean(f(i+1:i+step))< f(i)))  
            % IF the current element is larger than its neighbors (2*step window)
            % --> keep maximum:
            countMaxima = countMaxima + 1;
            Maxima(1,countMaxima) = i;
            Maxima(2,countMaxima) = f(i);
        end
    else
        if (( mean(f(1:i))<= f(i)) && ( mean(f(i+1:i+step))< f(i)))  
            % IF the current element is larger than its neighbors (2*step window)
            % --> keep maximum:
            countMaxima = countMaxima + 1;
            Maxima(1,countMaxima) = i;
            Maxima(2,countMaxima) = f(i);
        end
        
    end
end

%
% STEP 2: post process maxima:
%

MaximaNew = [];
countNewMaxima = 0;
i = 0;
while (i<countMaxima)
    % get current maximum:
    i = i + 1;
    curMaxima = Maxima(1,i);
    curMavVal = Maxima(2,i);
    
    tempMax = Maxima(1,i);
    tempVals = Maxima(2,i);
    
    % search for "neighbourh maxima":
    while ((i<countMaxima) && ( Maxima(1,i+1) - tempMax(end) < step / 2))
        i = i + 1;
        tempMax(end+1) = Maxima(1,i);
        tempVals(end+1) = Maxima(2,i);
    end
    
   
    % find the maximum value and index from the tempVals array:
    %MI = findCentroid(tempMax, tempVals); MM = tempVals(MI);
    
    [MM, MI] = max(tempVals);
        
    if (MM>0.02*mean(f)) % if the current maximum is "large" enough:
        countNewMaxima = countNewMaxima + 1;   % add maxima
        % keep the maximum of all maxima in the region:
        MaximaNew(1,countNewMaxima) = tempMax(MI); 
        MaximaNew(2,countNewMaxima) = f(MaximaNew(1,countNewMaxima));
    end        
    tempMax = [];
    tempVals = [];
end

Maxima = MaximaNew;
countMaxima = countNewMaxima;