Principal Component Analysis in MATLAB

I'm implementing PCA using eigenvalue decomposition for sparse data. I know matlab has PCA implemented, but it helps me understand all the technicalities when I write code. I've been following the guidance from here, but I'm getting different results in comparison to built-in function princomp.

Could anybody look at it and point me in the right direction.

Here's the code:

function [mu, Ev, Val ] = pca(data)

% mu - mean image
% Ev - matrix whose columns are the eigenvectors corresponding to the eigen
% values Val 
% Val - eigenvalues

if nargin ~= 1
 error ('usage: [mu,E,Values] = pca_q1(data)');
end

mu = mean(data)';

nimages = size(data,2);

for i = 1:nimages
 data(:,i) = data(:,i)-mu(i);
end

L = data'*data;
[Ev, Vals]  = eig(L);    
[Ev,Vals] = sort(Ev,Vals);

% computing eigenvector of the real covariance matrix
Ev = data * Ev;

Val = diag(Vals);
Vals = Vals / (nimages - 1);

% normalize Ev to unit length
proper = 0;
for i = 1:nimages
 Ev(:,i) = Ev(:,1)/norm(Ev(:,i));
 if Vals(i) < 0.00001
  Ev(:,i) = zeros(size(Ev,1),1);
 else
  proper = proper+1;
 end;
end;

Ev = Ev(:,1:nimages);