Typically, the matrix K 2 is of very small rank.
In other words, players and teams with small k tend to have a small rank diversity.
The class of quasiseparable matrices is defined by the property that any submatrix entirely below or above the main diagonal has small rank, namely below a bound called the order of quasiseparability.
According to MC, such a recovery is possible provided the matrix is characterized by a small rank (compared to its dimensions) and enough randomly selected entries of the matrix are acquired [6, 41].
In the final rank lists, docked ligand copies with small RMSD, i.e. close to the crystallographic conformations should be preferably placed at the top of the rank lists, with small #Rank values.
2 The cases where the channel rank is 7 and 8 are not considered, since based on the the experimental results on several scenarios in [33], the rank of the 8×8 channel matrix is always less than 7. 3 For very small rank values, e.g., 1,2,3,4, our schemes are inferior to existing ones.
Even worse, although all the other four methods have produced relatively large negative values of η B for a small rank m, VLLL tends to maintain all the same large positive values of η B as the original problems (compare panels D and F of Figure 11).
More importantly, a small rank k = 30 yields a competitive performance much better than C atapult as compared with Figure 3a.
