Cloud-Based Approximate Constrained Shortest Distance Queries Over Encrypted Graphs With Privacy Protection
Meng Shen, Baoli Ma, Liehuang Zhu, Rashid Mijumbi, Xiaojiang Du, and, Jiankun Hu

TL;DR
This paper introduces Connor, a novel encryption scheme enabling approximate constrained shortest distance queries over encrypted graphs in cloud environments, balancing privacy protection with query efficiency.
Contribution
The paper presents Connor, a new encryption method that supports approximate CSD queries on encrypted graphs using tree-based ciphertext comparison and homomorphic encryption.
Findings
Effective privacy protection for graphs in cloud storage.
Supports approximate CSD queries with high efficiency.
Validated on real-world datasets showing promising performance.
Abstract
Constrained shortest distance (CSD) querying is one of the fundamental graph query primitives, which finds the shortest distance from an origin to a destination in a graph with a constraint that the total cost does not exceed a given threshold. CSD querying has a wide range of applications, such as routing in telecommunications and transportation. With an increasing prevalence of cloud computing paradigm, graph owners desire to outsource their graphs to cloud servers. In order to protect sensitive information, these graphs are usually encrypted before being outsourced to the cloud. This, however, imposes a great challenge to CSD querying over encrypted graphs. Since performing constraint filtering is an intractable task, existing work mainly focuses on unconstrained shortest distance queries. CSD querying over encrypted graphs remains an open research problem. In this paper, we propose…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsCryptography and Data Security · Complexity and Algorithms in Graphs · Privacy-Preserving Technologies in Data
