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📄 kmer_wildcard_kernel.m

📁 《模式分析的核方法》一书中的源代码
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function K = kmer_wildcard_kernel(S,k,maxw,lambda)%function K = kmer_wildcard_kernel(S,k,maxw,lambda)%% Computes the k-mer wildcard kernel between the strings stored in S;% w wildcards are allowed. The features are weighted by an% exponential lambda^-m, where m is the actual number of wildcards for% that feature.%%INPUTS% S = a cell array containing all strings% k = an integer indicating the size of the k-mer% maxw = an integer <k indicating the number of wildcards allowed% lambda = the forget factor%%OUTPUTS% K = the kmer kernel evaluated between all strings%%%For more info, see www.kernel-methods.net%%Author: Tijl De Bie, march 2004, bug fixed october 2004 (thanks to Neil Lawrence).nS=length(S);alphabet=[];for j=1:nS    for i=1:length(S{j})        alphabet=union(alphabet,S{j}(i));    endendna=length(alphabet);K=zeros(nS,nS);for i=1:na    i    present=[];    clear newS newind    ct=0;    for j=1:nS        newind_wildcard{j}=[1:length(S{j})-k+1];        newind_store=[];        newind_store=find(S{j}(1:end-k+1)==alphabet(i));        if ~isempty(newind_store)            ct=ct+1;            present=[present ; j];            newS{ct}=S{j};            newind{ct}=newind_store;        end    end    if ~isempty(present)        K(present,present)=K(present,present)...            +iterates(newS,newind,newind,1,k,0,maxw,lambda,alphabet);    endendif maxw>0    K=K+lambda*iterates(S,newind_wildcard,newind_wildcard,1,k,1,maxw,lambda,alphabet);endfunction K=iterates(S,indstart,indend,it,maxit,nw,maxw,lambda,alphabet)%function K=iterates(S,indstart,indend,it,maxit,nw,maxw,lambda,alphabet)%% A help function for kmer_wildcard_kernel.m%%%Author: Tijl De Bie, march 2004.na=length(alphabet);nS=length(S);if it==maxit    for i=1:nS        number(i,1)=length(indend{i});    end    K=number*number';    returnendK=zeros(nS,nS);for i=1:na    ct=0;    present=[];    clear newindstart newindend newS    for j=1:nS        newindstart_store=[];        newindend_store=[];        for k=1:length(indstart{j})            if S{j}(indend{j}(k)+1)==alphabet(i)                newindstart_store=[newindstart_store ; indstart{j}(k)];                newindend_store=[newindend_store ; indend{j}(k)+1];            end        end        if ~isempty(newindend_store)            ct=ct+1;            newindstart{ct}=newindstart_store;            newindend{ct}=newindend_store;            present=[present ; j];            newS{ct}=S{j};        end    end    if ct~=0        K(present,present)=K(present,present)...            +iterates(newS,newindstart,newindend,it+1,maxit,nw,maxw,lambda,alphabet);    endendif nw<maxw    clear indend_wildcard    for j=1:length(indend)        indend_wildcard{j}=indend{j}+1;    end    K=K+lambda*iterates(S,indstart,indend_wildcard,it+1,maxit,nw+1,maxw,lambda,alphabet);end

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