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Stan Z. Li

Researcher at Westlake University

Publications -  625
Citations -  49737

Stan Z. Li is an academic researcher from Westlake University. The author has contributed to research in topics: Facial recognition system & Computer science. The author has an hindex of 97, co-authored 532 publications receiving 41793 citations. Previous affiliations of Stan Z. Li include Microsoft & Macau University of Science and Technology.

Papers
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Proceedings ArticleDOI

Multiple layer based background maintenance in complex environment

TL;DR: A fast and efficient multiple layer background maintenance model is built to conserve the original and the current background separately, using properties of object motion in image pixels and the changes between the input video and the multiple background layers.
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A Survey of Deep Graph Clustering: Taxonomy, Challenge, and Application

TL;DR: A comprehensive survey of deep graph clustering methods can be found in this article , where a taxonomy of the existing methods is proposed based on four different criteria including graph type, network architecture, learning paradigm, and clustering method.
Journal ArticleDOI

Characteristics of micro-texture and meso-texture in (Bi, Pb)2Sr2Ca2Cu3O10 superconducting tapes

TL;DR: In this article, the effect of mechanical deformation on the texture evolution during powder-in-tube (PIT) processing remains unclear, especially on the microstructural level, and the micro and meso-texture characteristics of PIT-processed (Bi, Pb)2Sr2Ca2Cu3O10 (Bi2223) superconductor tapes were investigated.
Proceedings Article

Audio textures

TL;DR: This paper introduces a new audio medium, called audio texture, as a means of synthesizing long audio stream according to a given short example audio clip, and proposes a method for implementing audio textures.
Proceedings ArticleDOI

Relaxation labeling of Markov random fields

TL;DR: This paper proposes to use the continuous relaxation labeling (RL) method for the minimization of Markov random field problems, which converts the original NP complete problem into one of polynomial complexity.