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Rank Ordering Constraints Elimination with Application for Kernel Learning

机译:排序排序限制消除核心学习

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摘要

A number of machine learning domains, such as information retrieval, recommender systems, kernel learning, neural network-biological systems etc, deal with importance scores. Very often, there exist some prior knowledge that could help improve the performance. In many cases, these prior knowledge manifest themselves in the rank ordering constraints. These inequality constraints are usually very difficult to deal with in optimization. In this paper, we provide a slack variable transformation methods, which effectively eliminates the rank ordering inequality constraints, and thus simplify the learning task significantly. We apply this transformation in kernel learning problem, and also provide an efficient algorithm to solved the transformed system. On seven datasets, our approach reduces the computational time by orders of magnitudes as compared to the current standard quadratically constrained quadratic programming (QCQP) optimization approach.
机译:许多机器学习域,例如信息检索,推荐系统,内核学习,神经网络生物系统等,处理重要性分数。 通常,存在一些先验的知识,可以帮助提高性能。 在许多情况下,这些先验知识在排名排序限制中表现出来。 这些不等式约束通常很难在优化中处理。 在本文中,我们提供了一种松弛可变变换方法,其有效地消除了排序不等式约束,从而显着简化了学习任务。 我们在内核学习问题中应用此转换,还提供了一种有效的算法来解决变换系统。 在七个数据集中,与当前标准二次约束的二次编程(QCQP)优化方法相比,我们的方法通过阶数减少了计算时间。

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