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Wenjie Zhang

Researcher at University of New South Wales

Publications -  249
Citations -  7548

Wenjie Zhang is an academic researcher from University of New South Wales. The author has contributed to research in topics: Vertex (geometry) & Graph (abstract data type). The author has an hindex of 43, co-authored 242 publications receiving 5669 citations. Previous affiliations of Wenjie Zhang include Tsinghua University & Guangzhou University.

Papers
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Robust Subspace Clustering for Multi-View Data by Exploiting Correlation Consensus

TL;DR: This paper study subspace clustering for multi-view data while keeping individual views well encapsulated, and presents a novel objective function coupled with an angular based regularizer that refines the angular-based data correlation.
Proceedings ArticleDOI

Ranking queries on uncertain data: a probabilistic threshold approach

TL;DR: An efficient exact algorithm, a fast sampling algorithm, and a Poisson approximation based algorithm are presented for answering probabilistic threshold top-k queries on uncertain data, which computes uncertain records taking a probability of at least p to be in the top- k list.
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Approximate Nearest Neighbor Search on High Dimensional Data — Experiments, Analyses, and Improvement

TL;DR: In this paper, the authors conduct a comprehensive experimental evaluation of many state-of-the-art methods for approximate nearest neighbor search, including 19 algorithms in different domains, and from practitioners.
Proceedings ArticleDOI

Efficient Subgraph Matching by Postponing Cartesian Products

TL;DR: For the first time, the issue of unpromising results by Cartesian products from "dissimilar" vertices is addressed and a new framework by postponing theCartesian products based on the structure of a query to minimize the redundant Cartesian Products is proposed.
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A survey of community search over big graphs

TL;DR: A comprehensive review of existing community search works can be found in this paper, where the authors analyze and compare the quality of communities under their models, and the performance of different solutions.