Bridging classical and neural methods for improved segmentation in mathematical text based images
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Summary
This summary is machine-generated.This study introduces an optimal neural network for segmenting handwritten mathematical expressions, significantly improving recognition accuracy. The new method outperforms traditional techniques, enhancing computer vision applications.
Area Of Science
- Computer Vision
- Image Processing
- Artificial Intelligence
Background
- Mathematical expression recognition is hindered by segmentation challenges.
- Existing research prioritizes recognition over segmentation, particularly in computer vision and image processing.
- Handwritten mathematical text and expression recognition requires robust segmentation.
Purpose Of The Study
- To address the critical segmentation problem in handwritten mathematical expression recognition.
- To analyze and develop an optimal segmentation solution for mathematical expressions.
- To improve the accuracy and robustness of mathematical expression recognition systems.
Main Methods
- Exploration, classification, and testing of classical segmentation methods.
- Comparative case analyses on diverse mathematical expression datasets.
- Development and proposal of an optimal neural network-based segmentation approach.
Main Results
- The proposed neural network model achieved competitive mean Intersection over Union (IOU) scores across multiple datasets (CROHME, Aidapearson, HasyV).
- Performance metrics included 79.4% (CROHME 2014), 83.5% (CROHME 2016), 81.3% (CROHME 2019), 74.6% (Aidapearson), and 79.6% (HasyV).
- The neural network approach demonstrated superior performance compared to traditional segmentation methods.
Conclusions
- The neural network-based segmentation effectively overcomes limitations of classical methods.
- The proposed solution shows significant potential for enhancing mathematical expression recognition systems.
- This work advances segmentation techniques crucial for computer vision and AI in mathematical contexts.

