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Add row to Eigen qr decomposition


Eigen decomposition of a matrix of form W * diag(S) * W' for matrix exponential in MATLABWorse performance using Eigen than using my own classImage Processing: Algorithm Improvement for 'Coca-Cola Can' Recognitionhow to use eigen library for lu decomposition c++Eigen - divide each (sparse) matrix row by its corresponding diagonal elementHomography matrix decomposition into rotation matrix and translation vectorEigen Library: Setting all Non-Zero elements in a SparseMatrix *Row* to ZeroEigen: different row-wise memory reservation for row major sparse matrixEigen: inverting rectangular matrix (least norm solution)Eigen c++ : area hyperbolic tangent (atanh) of a complex matrix






.everyoneloves__top-leaderboard:empty,.everyoneloves__mid-leaderboard:empty,.everyoneloves__bot-mid-leaderboard:empty margin-bottom:0;








0















I have QR decomposition of matrix A using



HouseholderQR<MatrixXd> dec(A)


Now I want do add one row to matrix A.



Is there some simple way of updating QR decomposition without computing QR decomposition again?



I am aware of givens rotation which are suitable for this update. Unfortunately I didn't find any such solution using Eigen library.



What are my options?



Thanks










share|improve this question
























  • I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

    – chtz
    Mar 28 at 17:29

















0















I have QR decomposition of matrix A using



HouseholderQR<MatrixXd> dec(A)


Now I want do add one row to matrix A.



Is there some simple way of updating QR decomposition without computing QR decomposition again?



I am aware of givens rotation which are suitable for this update. Unfortunately I didn't find any such solution using Eigen library.



What are my options?



Thanks










share|improve this question
























  • I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

    – chtz
    Mar 28 at 17:29













0












0








0








I have QR decomposition of matrix A using



HouseholderQR<MatrixXd> dec(A)


Now I want do add one row to matrix A.



Is there some simple way of updating QR decomposition without computing QR decomposition again?



I am aware of givens rotation which are suitable for this update. Unfortunately I didn't find any such solution using Eigen library.



What are my options?



Thanks










share|improve this question














I have QR decomposition of matrix A using



HouseholderQR<MatrixXd> dec(A)


Now I want do add one row to matrix A.



Is there some simple way of updating QR decomposition without computing QR decomposition again?



I am aware of givens rotation which are suitable for this update. Unfortunately I didn't find any such solution using Eigen library.



What are my options?



Thanks







c++ matrix eigen decomposition






share|improve this question













share|improve this question











share|improve this question




share|improve this question










asked Mar 28 at 15:59









jencmartjencmart

12 bronze badges




12 bronze badges















  • I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

    – chtz
    Mar 28 at 17:29

















  • I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

    – chtz
    Mar 28 at 17:29
















I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

– chtz
Mar 28 at 17:29





I don't think there is an efficient way to compute a rank-update on a householder-QR decomposition (I could be wrong). Question is what do you actually want to achieve?

– chtz
Mar 28 at 17:29












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