数学公式检测的鲁棒框架

M. Tran, Tri Pham, Tien Nguyen, Tien Do, T. Ngo
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引用次数: 0

摘要

数学公式识别是数学信息检索、数字科学文献存储等工作的关键环节。对于基本的数学公式识别,所有这些任务都需要检测数学表达式的边界框作为先决条件。目前,基于深度学习的目标检测方法在数学公式检测(MFD)中表现良好。这些方法分为主播自学和主播不自学两大类。锚点自学法在标签数量大的情况下效果很好,但在标签数量小的情况下效果不太好,而第二种方法在标签数量小的情况下效果更好。因此,我们提出了一种算法,该算法保留了每种类型的良好预测,然后将两者合并为最终结果。为了证明这一假设,我们选择了两种典型的目标检测方法:YOLOv5和Faster RCNN作为构建MFD框架的两种方法的表示。我们在ICDAR2021-MFD1上的实验结果表明,整个系统的F1得分为89.3,而单个检测器的F1得分仅为74.2,88.9(分别为Faster RCNN和YOLOv5),证明了该方案的有效性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A robust framework for mathematical formula detection
Mathematical formulas identification is a crucial step in the pipeline of many tasks such as mathematical information retrieval, storing digital science documents, etc. For basic mathematical formulas recognition, all these tasks need to detect the bounding boxes of mathematical expression as a prerequisite step. Currently, deep learning-based object detection methods work well for mathematical formula detection (MFD). These methods are divided into two categories: anchor self-study and anchor not self-study. The anchor self-study method is efficient with large quantity labels but not so well with small quantities, whereas the second type of method works better with small quantities. Therefore, we proposed an algorithm that keeps the good prediction of each type and then merges both into final results. To demonstrate the hypothesis, we select two typical object detection methods: YOLOv5 and Faster RCNN as the representation of two kind approaches to building an MFD framework. Our experiment results on ICDAR2021-MFD1 achieved the F1 score of the whole system is 89.3 while the single detector just reached 74.2, 88.9 (Faster RCNN and YOLOv5 respectively) that proving the effectiveness of the proposal.
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