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Online Mining of Frequent Query Trees over XML Data Streams Hua-Fu Li*, Man-Kwan Shan and Suh-Yin Lee Department of Computer Science National Chiao-Tung University Hsinchu, Taiwan 300, R.O.C. http://www.csie.nctu.edu.tw/~hfli/ *: corresponding author [email protected] 1 Outline Introduction Problem Definition Online Mining of Frequent Query Trees over XML Data Streams The Proposed Algorithm Mining of Data Streams, Tree Mining FQT-Stream (Frequent Query Trees of Streams) Conclusions and Future Work [email protected] 2 Mining of Data Streams: Motivations Many Applications generate data streams Application characteristics Day to day business (credit card, ATM transactions, etc) Hot Web services (XML data, record and click streams) Telecommunication (call records) Financial market (stock exchange) Surveillance (sensor network, audio/video) System management (network events) Massive volumes of data (several terabytes) Records arrive at a rapid rate Data distribution changes on the fly What do we want to get from data streams ? Real time query answering, Statistics, and Pattern discovery [email protected] 3 Mining of Data Streams: Computation Model Requirements of Mining Data Streams Single pass: each record is examined at most once Bounded storage: Limited Memory for storing synopsis Real-time: Per record processing time (to maintain synopsis) must be low Synopsis in Memory Buffer Stream Mining Processor (Approximate) Results Data Streams [email protected] 4 Problem Definition of Frequent Query Tree Mining (1/2) XML Query Tree Stream (XQTS) A sequence of query trees (QTs) QT1, QT2, …, QTN N is tree id the latest incoming query tree Support of a Query Tree QTi sup(QTi): the number of QTs in XQTS containing QTi as a subtree [email protected] 5 Problem Definition of Frequent Query Tree Mining (2/2) A QTi is a Frequent Query Tree (FQT) if and only if sup(QTi) sN s is a user-defined minimum support threshold in the range of [0, 1] Our Task To mine the set of all frequent query trees (FQTs) by one scan of the XQTS Using as smaller memory as possible [email protected] 6 Proposed Algorithm FQT-Stream (Frequent Query Trees of Streams) FQT-Stream consists of 5 phases 1. read a QT (Query Tree) from the buffer in the main memory 2. transform the QT into a new NQTS (Normalized Query Tree Sequence) representation 3. construct a in-memory summary data structure called FQT-forest (a forest of Frequent Query Trees) by projecting the NQTSs 4. prune the infrequent query trees from FQT-forest 5. find the set of all FQTs (Frequent Query Trees) from current FQT-forest Since phase 1 is straightforward, We focus on phases 2-5 [email protected] 7 Phase 2 of FQT-Stream: NQTS Transformation NQTS Transformation of QT Using DFS on the QT A sequence of triple (node-id, level, order) level: the level of the QT order: sequence order of the NQTS For example (5-NQTS in Figure 1) [email protected] 8 Phase 3 of FQT-Stream: FQTforest Construction (1/4) For each NQTS, 2 steps are performed to construct the FQTforest Step 1: enumerate each NQTS into a set of sub-sequences using Order-Break (OB) technique OB is a level-wise method [email protected] 9 Phase 3 of FQT-Stream: Step 1 of FQT-forest Construction (2/4) For example, a 5-NQTS = <(A, 0, 1), (B, 1, 2), (D, 2, 3), (E, 2, 4), (C, 1, 5)> First, the 5-NQTS is broken into three 4NQTSs <(A, 0, 1), (D, 2, 3), (E, 2, 4), (C, 1, 5)> <(A, 0, 1), (B, 1, 2), (E, 2, 4), (C, 1, 5)> <(A, 0, 1), (B, 1, 2), (D, 2, 3), (C, 1, 5)> These sequences are 1-OB (One Order Break) 1-OB sequences have one order break in the sequence order The original 5-NQTS is called 0-OB [email protected] 10 Phase 3 of FQT-Stream: Step 1 of FQT-forest Construction (3/4) After delete the duplicates Three 4-NQTSs Two 3-NQTSs with One Order Break Two 3-NQTSs One 2-NQTS <(A, 0, 1), (E, 2, 4), (C, 1, 5)>, <(A, 0, 1), (B, 1, 2), (C, 1, 5)><(A, 0, 1), (C, 1, 5)> Finally, the set of 1-OB contains 8 NQTSs [email protected] 11 Phase 3 of FQT-Stream: Step 1 of FQT-forest Construction (4/4) Set of 2-OB is generated from the set of 1-OB For example 2-OB <(A, 0, 1), (D, 2, 3), (C, 1, 5)> is generated from 1-OB <(A, 0, 1), (D, 2, 3), (E, 2, 4), (C, 1, 5)> Repeat this process until no candidate kOB Property 1 The maximum size of order break is k-3, i.e., (k3)-OB, if the query tree has k nodes [email protected] 12 Phase 3 of FQT-Stream: Step 2 of FQT-forest Construction (1/3) The OBs (0-OB, 1-OB, 2-OB) are projected and inserted into a FQTforest using Incremental Projection (IP) technique A NQTS, <X1X2…Xi>, with i nodes is projected into i sub-NQTSs (also called node-suffix NQTSs) <Xi>, <XiXi-1>, …, <X2>, <X1> We use one field node-id to represent the fields (node-id, level, order) for simplicity [email protected] 13 Phase 3 of FQT-Stream: Step 2 of FQT-forest Construction (2/3) Example of IP 1-OB: <(A, 0, 1), (D, 2, 3), (E, 2, 4), (C, 1, 5)> is projected into 4 node-suffix NQTSs as follows <(C, 1, 5)> <(E, 2, 4), (C, 1, 5)> <(D, 2, 3), (E, 2, 4), (C, 1, 5)> <(A, 0, 1), (D, 2, 3), (E, 2, 4), (C, 1, 5)> After projection, a tree structure checking is preformed If the level of the first node in a node-suffix NQTS is not the smallest level the node-suffix NQTS is deleted [email protected] 14 Phase 3 of FQT-Stream: Step 2 of FQT-forest Construction (3/3) After tree structure checking The node-suffix NQTSs are inserted into FQT-forest Update the corresponding nodes’ supports FQT-forest consists of 2 parts FN-list A list of Frequent Nodes Each node Xi in FN-list has a NQTS-tree (Xi.NQTS-tree) NQTS-trees (trees of Normalized Query Tree Sequences) A sequence (NQTS) is represented by a path And its appearance frequent is maintained in the last of node of the path [email protected] 15 Phase 4 of FQT-Stream: Infrequent Information Pruning In order to guarantee the limited space requirement Pruning Infrequent Information Pruning steps Check each node Xi in the FN-list of FQT-forest If its sup(Xi) < sN delete Xi and its NQTS-tree Check other NQTS-trees to prune these infrequent nodes [email protected] 16 Phase 4 of FQT-Stream: Frequent Query Tree Mining Assume that there are k frequent nodes, <X1, X2, …, Xk>, in the FN-list FQT-Stream traverses the Xi.NQTS-tree (i, i = 1, 2, …, k) to find the sequences with prefix Xi whose estimated support is greater than or equal to sN in a DFS manner These frequent query trees are stored into a temporal list, called FQT-List [email protected] 17 Conclusions and Future Work We propose an efficient one-pass algorithm FQT-Stream (Frequent Query Trees of Streams) To find the set of all frequent query trees over the entire history of online XML data streams Future Work Online Mining of Frequent Query Trees over Sliding Windows [email protected] 18