TY - GEN
T1 - GQP
T2 - 38th IEEE International Conference on Data Engineering, ICDE 2022
AU - Chen, C.
AU - Yuan, Ye
AU - Went, Zhenyu
AU - Wang, Guoren
AU - Li, Anteng
N1 - Publisher Copyright:
© 2022 IEEE.
PY - 2022
Y1 - 2022
N2 - Data is increasingly being bought and sold online, and data market platforms have emerged to facilitate these activities. However, current mechanisms for pricing data mainly focus on traditional relational data. In this paper, we propose a framework GQP for pricing graph data on the data market platform. Specifically, given a set of graph price points and a graph query, we can efficiently compute the price of the query based on the graph price points. We first identify an important property (called arbitrage-free) GQP should satisfy with, such that GQP can effectively price the graph query. We then study the exact pricing problem (NP-completeness) and develop an efficient approximation algorithm to solve the problem. We also study the approximate pricing when the query cannot be answered by price points exactly. Furthermore, to avoid the expensive computing cost of updating graph price points, we study the dynamic query pricing and propose novel solutions to reuse the computed graph price points to reduce the computational complexity. Finally, we use real-life data and synthetic data to experimentally verify that the proposed algorithms are able to effectively and efficiently price large graph data based on the framework GQP.
AB - Data is increasingly being bought and sold online, and data market platforms have emerged to facilitate these activities. However, current mechanisms for pricing data mainly focus on traditional relational data. In this paper, we propose a framework GQP for pricing graph data on the data market platform. Specifically, given a set of graph price points and a graph query, we can efficiently compute the price of the query based on the graph price points. We first identify an important property (called arbitrage-free) GQP should satisfy with, such that GQP can effectively price the graph query. We then study the exact pricing problem (NP-completeness) and develop an efficient approximation algorithm to solve the problem. We also study the approximate pricing when the query cannot be answered by price points exactly. Furthermore, to avoid the expensive computing cost of updating graph price points, we study the dynamic query pricing and propose novel solutions to reuse the computed graph price points to reduce the computational complexity. Finally, we use real-life data and synthetic data to experimentally verify that the proposed algorithms are able to effectively and efficiently price large graph data based on the framework GQP.
UR - http://www.scopus.com/inward/record.url?scp=85136346080&partnerID=8YFLogxK
U2 - 10.1109/ICDE53745.2022.00163
DO - 10.1109/ICDE53745.2022.00163
M3 - Conference contribution
AN - SCOPUS:85136346080
T3 - Proceedings - International Conference on Data Engineering
SP - 1573
EP - 1585
BT - Proceedings - 2022 IEEE 38th International Conference on Data Engineering, ICDE 2022
PB - IEEE Computer Society
Y2 - 9 May 2022 through 12 May 2022
ER -