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An integer linear program for substitution-tolerant subgraph isomorphism and its use for symbol spotting in technical drawings

机译:耐替换子图同构的整数线性程序及其在技术图纸中用于符号识别的用途

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This paper tackles the problem of substitution-tolerant subgraph isomorphism which is a specific class of error-tolerant isomorphism. This problem aims at finding a subgraph isomorphism of a pattern graph S in a target graph G. This isomorphism only considers label substitutions and forbids vertex and edge insertion in G. This kind of subgraph isomorphism is often needed in pattern recognition problems when graphs are attributed with real values and no exact matching can be found between attributes due to noise. Our proposal to solve the problem of substitution-tolerant subgraph isomorphism relies on its formulation in the Integer Linear Program (ILP) formalism. Using a general ILP solver, the approach is able to find, if one exists, a mapping of a pattern graph into a target graph such that the topology of the searched graph is kept and the editing operations between the labels have a minimal cost. This technique is evaluated on both a set of synthetic graphs and a problem of symbol detection in technical drawings. In the second case, document and symbol images are represented by vector-attributed Region Adjacency Graphs built from a segmentation process. Obtained results demonstrate the relevance of considering subgraph isomorphism as an optimization process.
机译:本文解决了替代容忍子图同构的问题,它是一类特殊的容错同构。这个问题的目的是在目标图G中找到模式图S的子图同构。这种同构仅考虑标签替换,并禁止G中的顶点和边插入。在将图归因于模式识别的问题中,通常需要这种子图同构具有实际值,并且由于噪声而在属性之间找不到精确匹配。我们提出的解决可替代子图忍受同构问题的建议依赖于它在整数线性程序(ILP)形式主义中的表述。使用通用的ILP求解器,该方法能够找到模式图到目标图的映射(如果存在),从而保持搜索图的拓扑,并且标签之间的编辑操作具有最小的成本。在一组合成图和技术图纸中的符号检测问题上都评估了此技术。在第二种情况下,文档和符号图像由通过分割过程构建的矢量属性区域邻接图表示。获得的结果证明了将子图同构视为优化过程的相关性。

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