Ying Zhang

Dr. Ying Zhang

orcid

Research Focus & Metrics

Academic Career Length

12Years (2015-Present)

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

Representative Publications

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20 January 2020 in IEEE Access
Verified
Journal Article
Open access
JXJian Xiao
Jian Xiao
GWGang Wang
Gang Wang
YZYing Zhang
Ying Zhang
LCLei Cheng
Lei Cheng
Dynamic area coverage is widely used in military and civil fields. Improving coverage efficiency is an important research direction for multi-agent dynamic area coverage. In this paper, we focus on the non-optimal coverage problem of free dynamic area coverage algorithms. We propose a distributed dynamic area coverage algorithm based on reinforcement learning and a γ-information map. The γ-information map can transform the continuous dynamic coverage process into a discrete γ point traversal process, while ensuring no-hole coverage. When agent communication covers the whole target area, agents can obtain the global optimal coverage strategy by learning the whole dynamic coverage process. In the event that communication does not cover the whole target area, agents can obtain a local optimal coverage strategy; in addition, agents can use the proposed algorithm to obtain a global optimal coverage path through off-line planning. Simulation results demonstrate that the required time for area coverage with the proposed algorithm is close to the optimal value, and the performance of the proposed algorithm is significantly better than the distributed anti-flocking Algorithms for dynamic area coverage.

1 November 2024 in Digital Signal Processing
Verified
Journal Article
Closed access
ZLZhifa Liu
Zhifa Liu
RZRuide Zhang
Ruide Zhang
YWYujie Wang
Yujie Wang
HZHaowei Zhang
Haowei Zhang
GWGang Wang
Gang Wang
YZYing Zhang
Ying Zhang

1 February 2015 in Bio-Medical Materials and Engineering
Verified
Journal Article
Open access
PDF file
GWGang Wang
Gang Wang
SSSimon J. Shepherd
Simon J. Shepherd
Clive BeggsClive Beggs
Clive Beggs
NRNini Rao
Nini Rao
YZYing Zhang
Ying Zhang
The use of electroencephalograms (EEGs) to diagnose and analyses Alzheimer’s disease (AD) has received much attention in recent years. The sample entropy (SE) has been widely applied to the diagnosis of AD. In our study, nine EEGs from 21 scalp electrodes in 3 AD patients and 9 EEGs from 3 age-matched controls are recorded. The calculations show that the kurtoses of the AD patients’ EEG are positive and much higher than that of the controls. This finding encourages us to introduce a kurtosis-based de-noising method. The 21-electrode EEG is first decomposed using independent component analysis (ICA), and second sort them using their kurtoses in ascending order. Finally, the subspace of EEG signal using back projection of only the last five components is reconstructed. SE will be calculated after the above de-noising preprocess. The classifications show that this method can significantly improve the accuracy of SE-based diagnosis. The kurtosis analysis of EEG may contribute to increasing the understanding of brain dysfunction in AD in a statistical way.

21 January 2025 in Digital Signal Processing
Verified
Journal Article
Closed access
WDWeiqin Dong
Weiqin Dong
JLJunliang Lu
Junliang Lu
GWGang Wang
Gang Wang
YZYing Zhang
Ying Zhang

17 April 2024 in Circuits, Systems, and Signal Processing
Verified
Journal Article
Closed access
PDF file
GLGuoliang Li
Guoliang Li
QSQi Sun
Qi Sun
YZYing Zhang
Ying Zhang
GWGang Wang
Gang Wang
XYXinyue Yang
Xinyue Yang
LOLinqiang Ouyang
Linqiang Ouyang

16 February 2026 in IEEE Access
Verified
Journal Article
Open access
HMHaoran Ma
Haoran Ma
HGHanlin Gao
Hanlin Gao
YDYunfei Ding
Yunfei Ding
YZYing Zhang
Ying Zhang
The paper proposes a new Kalman filtering (KF) algorithm called VBI-MCKF that combines the variational Bayesian inference (VBI)-based KF algorithm and the maximum correntropy KF (MCKF) for visual tracking problem. The VBI-based KF algorithm works to estimate the unknown measurement noise covariance matrix (MNCM) and process noise covariance matrix (PNCM), and the MCKF works to deal with non-Gaussian process noise and measurement noise. In order to cater for the visual tracking target scenario, where the MNCM and PNCM are unknown and non-Gaussian, we modify the VBI-based KF algorithm to work for suddenly occurring outliers and modify the MCKF work for small bandwidth. Simulations show that the proposed VBI-MCKF algorithm performs well when both covariance matrices of Gaussian process noise and non-Gaussian measurement noise are unknown or inaccurate.