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We didn't study the impact of the enter parameters on the efficiency of our implementations.
Because the efficiency of QP3 and QPR (especially that of QPR) relies upon enormously on the enter matrix (e.g., the variety of columns accepted at every panel factorization), in the following subsection, we study the efficiency of those two algorithms within StruMF.

Figure 9(b) then shows the performance of StruMF utilizing QPR. However, in distinction to the QR panel factorization that solely requires the panel, the QPR panel factorization updates all of the columns throughout the window at every step of the panel factorization. We provide our final remarks in Part 6.
All through this paper, the th column of a matrix is denoted by , while is the submatrix consisting of the th by the th rows and the th by means of the th columns of . When this occurs, the trailing submatrix is instantly up to date with the excellent Householder transformations, and the column norms are recomputed.



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