Figure 3
The process of negative sample selection strategy. First, MGCNSS generates centroid vectors $C_{p}$ and $C_{u}$ from positive samples and the remaining unlabeled samples, respectively. Then, MGCNSS calculates the CS between each sample in the unlabeled sample set and the centroid vectors $C_{p}$ and $C_{u}$, respectively. Based on the CS, we could divide the unlabeled samples into two groups, Likely Positive Pairs (LP) and Likely Negative Pairs (LN). Next, we update the two centroid vectors using LN and LP. Moreover, MGCNSS adopts ES to repeat these steps until the centroid vectors $C_{p}$ and $C_{u}$ converge. Finally, we regard LN as the reliable negative sample set.

The process of negative sample selection strategy. First, MGCNSS generates centroid vectors |$C_{p}$| and |$C_{u}$| from positive samples and the remaining unlabeled samples, respectively. Then, MGCNSS calculates the CS between each sample in the unlabeled sample set and the centroid vectors |$C_{p}$| and |$C_{u}$|⁠, respectively. Based on the CS, we could divide the unlabeled samples into two groups, Likely Positive Pairs (LP) and Likely Negative Pairs (LN). Next, we update the two centroid vectors using LN and LP. Moreover, MGCNSS adopts ES to repeat these steps until the centroid vectors |$C_{p}$| and |$C_{u}$| converge. Finally, we regard LN as the reliable negative sample set.

Close
This Feature Is Available To Subscribers Only

Sign In or Create an Account

Close

This PDF is available to Subscribers Only

View Article Abstract & Purchase Options

For full access to this pdf, sign in to an existing account, or purchase an annual subscription.

Close