Yi Zhang

Dr. Yi Zhang


Research Focus & Metrics

Academic Career Length

14Years (2013-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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21 May 2013 in Quantum Information Processing
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Journal Article
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YZYi Zhang
Yi Zhang
KLKai Lu
Kai Lu
YGYinghui Gao
Yinghui Gao
Kai XuKai Xu
Kai Xu

30 September 2014 in Quantum Information Processing
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Journal Article
Closed access
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YZYi Zhang
Yi Zhang
KLKai Lu
Kai Lu
Kai XuKai Xu
Kai Xu
YGYinghui Gao
Yinghui Gao
RWRichard Wilson
Richard Wilson

20 September 2013 in Chinese Journal of Computers
Verified
Journal Article
Closed access
YZYi Zhang
Yi Zhang
KLKai Lu
Kai Lu
YGYing-Hui Gao
Ying-Hui Gao

30 June 2017 in International Journal of Theoretical Physics
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Journal Article
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KLKai Liu
Kai Liu
YZYi Zhang
Yi Zhang
XWXiaoping Wang
Xiaoping Wang

8 August 2018 in Entropy
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Journal Article
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XWXin Wang
Xin Wang
YZYi Zhang
Yi Zhang
KLKai Lu
Kai Lu
XWXiaoping Wang
Xiaoping Wang
KLKai Liu
Kai Liu
The isomorphism problem involves judging whether two graphs are topologically the same and producing structure-preserving isomorphism mapping. It is widely used in various areas. Diverse algorithms have been proposed to solve this problem in polynomial time, with the help of quantum walks. Some of these algorithms, however, fail to find the isomorphism mapping. Moreover, most algorithms have very limited performance on regular graphs which are generally difficult to deal with due to their symmetry. We propose IsoMarking to discover an isomorphism mapping effectively, based on the quantum walk which is sensitive to topological structures. Firstly, IsoMarking marks vertices so that it can reduce the harmful influence of symmetry. Secondly, IsoMarking can ascertain whether the current candidate bijection is consistent with existing bijections and eventually obtains qualified mapping. Thirdly, our experiments on 1585 pairs of graphs demonstrate that our algorithm performs significantly better on both ordinary graphs and regular graphs.

5 June 2019 in Entropy
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Journal Article
Open access
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KLKai Liu
Kai Liu
YZYi Zhang
Yi Zhang
KLKai Lu
Kai Lu
KLKai Liu
Kai Liu
XWXin Wang
Xin Wang
GTGuojing Tian
Guojing Tian
Graph isomorphism is to determine whether two graphs have the same topological structure. It plays a significant role in areas of image matching, biochemistry, and information retrieval. Quantum walk, as a novel quantum computation model, has been employed to isomorphic mapping detection to optimize the time complexity compared with a classical computation model. However, these quantum-inspired algorithms do not perform well—and even cease to work—for graphs with inherent symmetry, such as regular graphs. By analyzing the impacts of graphs symmetry on isomorphism detection, we proposed an effective graph isomorphism algorithm (MapEff) based on the discrete-time quantum walk (DTQW) to improve the accuracy of isomorphic mapping detection, especially for regular graphs. With the help of auxiliary edges, this algorithm can distinguish the symmetric nodes efficiently and, thus, deduct the qualified isomorphic mapping by rounds of selections. The experiments tested on 1585 pairs of graphs demonstrated that our algorithm has a better performance compared with other state-of-the-art algorithms.