S
Spiros Skiadopoulos
Researcher at University of Peloponnese
Publications - 99
Citations - 3637
Spiros Skiadopoulos is an academic researcher from University of Peloponnese. The author has contributed to research in topics: Data warehouse & Cardinal direction. The author has an hindex of 28, co-authored 95 publications receiving 3322 citations. Previous affiliations of Spiros Skiadopoulos include Max Planck Society & National and Kapodistrian University of Athens.
Papers
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Proceedings ArticleDOI
PRIVE: anonymous location-based queries in distributed mobile systems
TL;DR: Prive is proposed, a decentralized architecture for preserving the anonymity of users issuing spatial queries to LBS, which avoids the bottleneck caused by centralized techniques both in terms of anonymizationand location updates.
Proceedings ArticleDOI
Conceptual modeling for ETL processes
TL;DR: The proposed conceptual model is customized for the tracing of inter-attribute relationships and the respective ETL activities in the early stages of a data warehouse project and constructed in a customizable and extensible manner, so that the designer can enrich it with his own re-occurring patterns forETL activities.
Journal ArticleDOI
GraMi: frequent subgraph and pattern mining in a single large graph
TL;DR: GraMi is presented, a novel framework for frequent subgraph mining in a single large graph that only finds the minimal set of instances to satisfy the frequency threshold and avoids the costly enumeration of all instances required by previous approaches.
Book ChapterDOI
MOBIHIDE: a mobilea peer-to-peer system for anonymous location-based queries
TL;DR: Compared to existing state-of-the-art, MobiHide does not provide theoretical anonymity guarantees for skewed query distributions, Nevertheless, it achieves strong anonymity in practice, and it eliminates system hotspots.
Journal ArticleDOI
Composing cardinal direction relations
TL;DR: This work considers two interpretations of the composition operator: consistency-based and existential composition, and demonstrates that the binary relation resulting from the composition of two cardinal direction relations cannot be expressed using the relations defined by Goyal and Egenhofer.