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Pointwise manifold regularization for semi-supervised learning

机译:半监督学习的点歧管正规化

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Manifold regularization (MR) provides a powerful framework for semi-supervised classification using both the labeled and unlabeled data. It constrains that similar instances over the manifold graph should share similar classification outputs according to the manifold assumption. It is easily noted that MR is built on the pairwise smoothness over the manifold graph, i.e., the smoothness constraint is implemented over all instance pairs and actually considers each instance pair as a single operand. However, the smoothness can be pointwise in nature, that is, the smoothness shall inherently occur "everywhere" to relate the behavior of each point or instance to that of its close neighbors. Thus in this paper, we attempt to develop a pointwise MR (PW_MR for short) for semi-supervised learning through constraining on individual local instances. In this way, the pointwise nature of smoothness is preserved, and moreover, by considering individual instances rather than instance pairs, the importance or contribution of individual instances can be introduced. Such importance can be described by the confidence for correct prediction, or the local density, for example. PW_MR provides a different way for implementing manifold smoothness. Finally, empirical results show the competitiveness of PW_MR compared to pairwise MR.
机译:歧管正则化(MR)为使用标记和未标记的数据提供了一个强大的半监督分类框架。它限制了歧管图上的类似实例应该根据歧管假设共享类似的分类输出。很容易注意到MR由歧管图的成对平滑构成,即,平滑度约束在所有实例对上实现,并且实际认为每个实例对作为单个操作数。然而,平滑度可以是本质上的,即,平滑度应本质上发生“到处”,以将每个点或实例的行为与其近邻的行为相关。因此,在本文中,我们试图通过限制各个本地实例来开发一个尖端的MR(短暂的)以进行半监督学习。以这种方式,保留了光滑度的点的性质,而且,通过考虑个别实例而不是实例对,可以介绍各个实例的重要性或贡献。例如,可以通过对正确预测的置信度或局部密度来描述这种重要性。 PW_MR提供了实现歧管平滑度的不同方式。最后,经验结果表明PW_MR的竞争力与成对MR相比。

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