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Minimum risk distance measure for object recognition

机译:对象识别的最小风险距离测量

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The optimal distance measure for a given discrimination task under the nearest neighbor framework has been shown to be the likelihood that a pair of measurements have different class labels [S. Mahamud et al., (2002)]. For implementation and efficiency considerations, the optimal distance measure was approximated by combining more elementary distance measures defined on simple feature spaces. We address two important issues that arise in practice for such an approach: (a) What form should the elementary distance measure in each feature space take? We motivate the need to use the optimal distance measure in simple feature spaces as the elementary distance measures; such distance measures have the desirable property that they are invariant to distance-respecting transformations, (b) How do we combine the elementary distance measures ? We present the precise statistical assumptions under which a linear logistic model holds exactly. We benchmark our model with three other methods on a challenging face discrimination task and show that our approach is competitive with the state of the art.
机译:在最近邻框架下的给定判别任务的最佳距离测量已经显示为一对测量具有不同类标签的可能性是[S. Mahamud等,(2002)]。为了实现和效率考虑,通过组合在简单特征空间上定义的更多基本距离测量来近似最佳距离测量。我们解决了这种方法实践中出现的两个重要问题:(a)每个特征空间中的基本距离测量应该是什么形式?我们激励在简单的特征空间中使用最佳距离测量作为基本距离测量;这些距离测量具有所需的性质,它们不变于距离偏差变换,(b)我们如何结合基本距离措施?我们提出了精确的统计假设,在该统计假设下,线性物流模型完全持有。我们用三种挑战性面对歧视任务的三种其他方法基准测试我们的模型,并表明我们的方法与现有技术竞争。

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