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Inference algorithms for generative score-spaces

机译:生成分数空间的推理算法

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Using generative models, for example hidden Markov models (HMM), to derive features for a discriminative classifier has a number of advantages including the ability to make the features robust to speaker and noise changes. An interesting attribute of the derived features is that they may not have the same conditional independence assumptions as the underlying generative models, which are typically first-order Markovian. For efficiency these features are derived given a particular segmentation. This paper describes a general algorithm for obtaining the optimal segmentation with combined generative and discriminative models. Previous results, where the features were constrained to have first-order Markovian dependencies, are extended to allow derivative features to be used which are non-Markovian in nature. As an example, inference with zero and first-order HMM score-spaces is considered. Experimental results are presented on a noise-corrupted continuous digit string recognition task: AURORA 2.
机译:使用生成模型,例如隐马尔可夫模型(HMM)来为判别式分类器推导特征,具有许多优势,包括使特征对说话人和噪声变化具有鲁棒性的能力。派生特征的一个有趣属性是,它们可能没有与基础生成模型(通常是一阶马尔科夫模型)相同的条件独立性假设。为了提高效率,这些特征在给定特定细分的情况下得出。本文描述了一种结合生成和判别模型来获得最佳分割的通用算法。先前的结果(其中的特征被约束为具有一阶马尔科夫依赖项)被扩展为允许使用本质上非马尔可夫的派生特征。例如,考虑使用零阶和一阶HMM得分空间进行推理。实验结果显示在噪音破坏的连续数字字符串识别任务AURORA 2上。

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