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Qingsheng Zhu

Researcher at Chongqing University

Publications -  99
Citations -  4166

Qingsheng Zhu is an academic researcher from Chongqing University. The author has contributed to research in topics: Quality of service & Cloud computing. The author has an hindex of 30, co-authored 97 publications receiving 2957 citations.

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An Efficient Non-Negative Matrix-Factorization-Based Approach to Collaborative Filtering for Recommender Systems

TL;DR: The idea is to investigate the non-negative update process depending on each involved feature rather than on the whole feature matrices, and propose the regularized single-element-based NMF (RSNMF) model, which is especially suitable for solving CF problems subject to the constraint of non-negativity.
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A Nonnegative Latent Factor Model for Large-Scale Sparse Matrices in Recommender Systems via Alternating Direction Method

TL;DR: An alternating direction method (ADM)-based nonnegative latent factor (ANLF) model is proposed, which ensures fast convergence and high prediction accuracy, as well as the maintenance of nonnegativity constraints.
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Incorporation of Efficient Second-Order Solvers Into Latent Factor Models for Accurate Prediction of Missing QoS Data

TL;DR: Experimental results indicate that compared with the state-of-the-art predictors, the newly proposed one achieves significantly higher prediction accuracy at the expense of affordable computational burden, especially suitable for industrial applications requiring high prediction accuracy of unknown QoS data.
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Generating Highly Accurate Predictions for Missing QoS Data via Aggregating Nonnegative Latent Factor Models

TL;DR: Comparison results between the proposed ensemble and several widely employed and state-of-the-art QoS predictors on two large, real data sets demonstrate that the former can outperform the latter well in terms of prediction accuracy.
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Incremental Collaborative Filtering recommender based on Regularized Matrix Factorization

TL;DR: This work aims to design an incremental CF recommender based on the Regularized Matrix Factorization (RMF), and first simplifies the training rule of RMF to propose the SI-RMF, which provides a simple mathematic form for further investigation.