comparison rDiff/src/tests/rDiff_mmd.m @ 0:0f80a5141704

version 0.3 uploaded
author vipints
date Thu, 14 Feb 2013 23:38:36 -0500
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-1:000000000000 0:0f80a5141704
1 function [pval,info] = rDiff_mmd(CFG,reads1,reads2)
2 % simple application of mmd to test for differential distributions
3 % of reads1, reads2
4 % reads1: N1 x L
5 % reads2: N2 x L
6
7
8 bootstraps=CFG.bootstraps;
9
10
11 % ensure reads are sparse and remove zero collumns
12 %reads1temp = sparse(reads1(:,sum([reads1;reads2],1)>0));
13 %reads2 = sparse(reads2(:,sum([reads1;reads2],1)>0));
14 %reads1=reads1temp;
15
16 statistic = eucl_dist(mean(reads1,1),mean(reads2,1))^2;
17
18 allreads = [reads1;reads2];
19
20 N1 = size(reads1,1);
21 N2 = size(reads2,1);
22 N = N1 + N2;
23
24
25 %Use the transpose to make the selection of columms faster
26 all_reads_trans=allreads';
27
28 %bootstraping
29 for i = 1:bootstraps
30
31 r = randperm(N);
32
33 sample1 = all_reads_trans(:,r(1:N1));
34 sample2 = all_reads_trans(:,r(N1+1:N));
35
36 bootstrap_results(i) = eucl_dist(mean(sample1,2), mean(sample2,2))^2;
37
38 end
39
40 %Calculate the p-value
41 pval = min(1,double(1+sum(bootstrap_results >= statistic)) / bootstraps);
42 info = [];
43
44
45
46 function result = eucl_dist(A,B)
47
48 result = sqrt(sum( (A - B) .^ 2 ));