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Biconnectivity on Symbolically Represented Graphs: A Linear Solution

机译:符号表示图上的双连通性:线性解决方案

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We define an algorithm for determining, in a linear number of symbolic steps, the biconnected components of a graph implicitly represented with Ordered Binary Decision Diagrams (OBDDs). Working on symbolically represented data has potential: the standards achieved in graph sizes (playing a crucial role, for example, in verification, VLSI design, and CAD) are definitely higher. On the other hand, symbolic algorithm's design generates constraints as well. For example, Depth First Search is not feasible in the symbolic setting, and our algorithm relies on the use of spine-sets, introduced in [8] for strongly connected components, as its substitute. Our approach suggests a symbolic framework to tackle those problems which are naturally solved by a DFS-based algorithm in the standard case.
机译:我们定义了一种算法,该算法用于确定线性数量的符号步长,以隐式表示的有序二元决策图(OBDD)表示图的双向连接。使用符号表示的数据很有潜力:在图形大小上达到的标准(在验证,VLSI设计和CAD中起着至关重要的作用)肯定更高。另一方面,符号算法的设计也产生约束。例如,深度优先搜索在符号设置中不可行,并且我们的算法依赖于在[8]中针对强连接组件引入的脊椎集作为其替代。我们的方法提出了一个符号框架来解决那些在标准情况下通过基于DFS的算法自然解决的问题。

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