ldldown.m
来自「kalman filter update equations implement」· M 代码 · 共 40 行
M
40 行
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% ldldown.m %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% function [L,d]=ldldown(L,d,j)% downdates LDL^T factorization when j-th row and column are replaced % by j-th unit vector%% d contains diag(D) and is assumed positive%function [L,d]=ldldown(L,d,j);n=size(d,1);test=0;if test, disp('enter ldldown') A=L*diag(d)*L';A(:,j)=zeros(n,1);A(j,:)=zeros(1,n);A(j,j)=1; end;if j<n, I=1:j-1;K=j+1:n; [LKK,d(K)]=ldlrk1(L(K,K),d(K),d(j),L(K,j)); % work around expensive sparse L(K,K)=LKK L=[L(I,:); sparse(1,n); L(K,I),sparse(n-j,1),LKK]; L(j,j)=1;else L(n,1:n-1)=sparse(1,n-1);end;d(j)=1;if test, A1=L*diag(d)*L',A quot=norm(A1-A,1)/norm(A,1), disp('leave ldldown')end;
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