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Reynold Cheng

Researcher at University of Hong Kong

Publications -  192
Citations -  8947

Reynold Cheng is an academic researcher from University of Hong Kong. The author has contributed to research in topics: Uncertain data & Probabilistic logic. The author has an hindex of 44, co-authored 188 publications receiving 7717 citations. Previous affiliations of Reynold Cheng include University of New South Wales & Hong Kong Polytechnic University.

Papers
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Journal ArticleDOI

Probabilistic filters: A stream protocol for continuous probabilistic queries

TL;DR: The probabilistic filter protocol is proposed, which helps remote sensor devices to decide whether values collected should be reported to the query server and can significantly reduce the communication and energy costs of sensor devices.
Book ChapterDOI

Querying and cleaning uncertain data

TL;DR: This work explains how data uncertainty can be modeled, and presents a classification of probabilistic queries (e.g., range query and nearest-neighbor query), and highlights the issue of removing uncertainty under a stringent cleaning budget, with an attempt of generating high-quality Probabilistic answers.

ProbTree: a query-efficient representation of probabilistic graphs

TL;DR: The ProbTree is studied, a data structure that stores a succinct representation of the probabilistic graph that stores “source-to-target” queries, such as computing the shortest path between two vertices.
Book ChapterDOI

Maximizing Social Influence for the Awareness Threshold Model

TL;DR: Given a social network G, the Influence Maximization (IM) problem aims to find a seed set S that achieves an optimal advertising effect or expected spread that makes the largest number of users in G know about the book.
Proceedings ArticleDOI

Effective and Efficient Community Search Over Large Directed Graphs (Extended Abstract)

TL;DR: This paper aims to find a densely connected subgraph containing q from G, in which vertices have strong interactions and high similarities, by using the minimum in/out-degrees metric, and develops a baseline algorithm based on the concept of D-core.