Michael Lan
New Jersey Institute of Technology
7 Papers
13 Citations
Michael Lan is an academic researcher from New Jersey Institute of Technology. The author has contributed to research in topics: Computer science & Reachability. The author has an hindex of 3, co-authored 4 publications.
Chat about Author
Papers
Efficiently Computing Homomorphic Matches of Hybrid Pattern Queries on Large Graphs
Xiaoying Wu,Dimitri Theodoratos,Dimitrios Skoutas,Michael Lan +3 more
- 26 Aug 2019
TL;DR: This paper designs a holistic bottom-up algorithm called GPM, which greatly reduces the number of intermediate results, leading to significant performance gains and introduces the concept of answer graph to compactly represent the query results and exploit computation sharing.
6
Evaluating Mixed Patterns on Large Data Graphs Using Bitmap Views
Xiaoying Wu,Dimitri Theodoratos,Dimitrios Skoutas,Michael Lan +3 more
- 22 Apr 2019
TL;DR: A holistic bottom-up algorithm which efficiently computes pattern query matches in the data graph using bitmap views, and provides conditions for view usability using the concept of pattern node coverage.
4
Exploring Citation Networks with Hybrid Tree Pattern Queries
Xiaoying Wu,Dimitri Theodoratos,Dimitrios Skoutas,Michael Lan +3 more
- 25 Aug 2020
TL;DR: This paper proposes to use hybrid query patterns to query citation networks, which allow for both edge-to-edge and edge- to-path mappings between the query pattern and the graph, thus being able to extract both direct and indirect relationships.
4
Efficient In-Memory Evaluation of Reachability Graph Pattern Queries on Data Graphs
TL;DR: Wang et al. as mentioned in this paper proposed the concept of query reachability graph to compactly encode all the possible homomorphisms from a query pattern to the data graph and designed a graph traversal-based filtering method to prune nodes from the graph which violate reachability conditions induced by the pattern edges.
1
Proceedings Article
Answering Graph Pattern Queries using Compact Materialized Views
TL;DR: This work proposes an original approach for view materialization which materializes views as summary graphs, an approach that records, in a compact way, all the homomorphisms of the view to the data graph.