By Changqing Li, Tok Wang Ling
Purposes and buildings in XML Processing: Label Streams, Semantics usage and information question applied sciences displays the numerous examine effects and most modern findings of students' around the globe, operating to discover and extend the position of XML. This assortment represents an knowing of XML processing applied sciences in reference to either complicated purposes and the newest XML processing applied sciences that's of fundamental value. It offers the chance to appreciate themes intimately and notice XML learn at a complete point.
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Additional info for Advanced Applications and Structures in Xml Processing: Label Streams, Semantics Utilization and Data Query Technologies (Premier Reference Source)
Parent(u) is backward bisimilar to parent(v). Graph G is a backward bisimulation graph of T if and only if G is the smallest graph such that every vertex in G is backward bisimilar to a node in T. By this definition, it is easy to see that the path index of an XML tree is a backward bisimulation graph of the tree. Definition 3 (F&B Bisimulation Graph): Given an XML tree T(N, A) and a labeled graph G(V, E), an XML tree node u in N is XML Native Storage and Query Processing Figure 6. F&B bisimulation graph of XML tree in Figure 4 F&B bisimilar to a vertex v in V (denoted as u ≈ v) if and only if u is forward and backward bisimilar to v.
Furthermore, if there are two leaf nodes in T whose labels are the same, these two nodes can be merged together and the resulting vertex is, by definition, still bisimilar to the two nodes. It can also be proven that the bisimulation graph of a tree is a directed acyclic graph (DAG). Otherwise, if the bisimulation contains a cycle, the tree must also contain a cycle based on the definition. In fact the bisimulation graph of a DAG is a DAG. The above properties imply that the bisimulation graph can be constructed in a bottom up fashion: merging leaf nodes with the same labels first and then keep merging upper level nodes that have the same set of children.
2005). Full-fledged algebraic XPath processing in Natix. In Proceedings of the 21st International Conference on Data Engineering, ICDE 2005 (pp. 705-716). Tokyo, Japan: IEEE Computer Society. , & Srivastava, D. (2002). Holistic twig joins: Optimal XML pattern matching. In Proceedings of the ACM SIGMOD International Conference on Management of Data (pp. 310-322). Madison, WI: ACM. , Kanne, C. , & Westmann, T. (2002). Anatomy of a native XML base management system. The VLDB Journal, 11(4), 292–314.
Advanced Applications and Structures in Xml Processing: Label Streams, Semantics Utilization and Data Query Technologies (Premier Reference Source) by Changqing Li, Tok Wang Ling