Yingjie Huang

Mr. Yingjie Huang

College of Electronic Information and Optical Engineering, Nankai University
orcid

Research Focus & Metrics

Academic Career Length

7Years (2020-Present)

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

Representative Publications

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26 March 2024 in Expert Systems with Applications
Verified
Journal Article
Closed access
CWChangfeng Wang
Changfeng Wang
YHYingjie Huang
Yingjie Huang
CCCheng Ci
Cheng Ci
Hongming ChenHongming Chen
Hongming Chen
HWHong Wu
Hong Wu
Yingxin ZhaoYingxin Zhao
Yingxin Zhao

27 October 2023
Verified
Conference Paper
Closed access
YHYingjie Huang
Yingjie Huang
RXRui Xu
Rui Xu
DWDuojie Weng
Duojie Weng
WCWu Chen
Wu Chen
Due to the inherent vulnerability of GNSS and the increasing complexity of the electromagnetic environment in recent years, GNSS signals are facing a growing threat from types of jamming interference. Early detection of GNSS interference is crucial to provide timely warnings before degradation in navigation and positioning functions occurs. This paper presents a novel approach for GNSS jamming interference detection using the statistical analysis, while also the influence of Automatic Gain Control (AGC) on detection is analyzed. By comparing the similarities of mean value derived from signals under normal and potential jamming conditions, hypothesis testing is introduced to detect the presence of jamming. The detection results are evaluated on Continuous Wave (CW), Chirp, and Additive White Gaussian Noise (AWGN) jamming signals by a semi-physical simulation platform. The results demonstrate that the approach exhibits a high detection rate under low JSR conditions.

8 July 2020 in International Journal of Communication Systems
Verified
Journal Article
Closed access
PDF file
YZYingxin Zhao
Yingxin Zhao
YHYingjie Huang
Yingjie Huang
HWHong Wu
Hong Wu
YZYuting Zhang
Yuting Zhang
XXXiyan Xu
Xiyan Xu
SDShuxue Ding
Shuxue Ding

20 September 2020 in Sensors
Verified
Journal Article
Open access
PDF file
Yingxin ZhaoYingxin Zhao
Yingxin Zhao
YHYingjie Huang
Yingjie Huang
HWHong Wu
Hong Wu
MZMing Zhang
Ming Zhang
ZLZhiyang Liu
Zhiyang Liu
Shuxue DingShuxue Ding
Shuxue Ding
Compressed sensing provides an elegant framework for recovering sparse signals from compressed measurements. This paper addresses the problem of sparse signal reconstruction from compressed measurements that is more robust to complex, especially non-Gaussian noise, which arises in many applications. For this purpose, we present a method that exploits the maximum negentropy theory to promote the adaptability to noise. This problem is formalized as a constrained minimization problem, where the objective function is the negentropy of measurement error with sparse constraint ℓp(0<p<1)-norm. On the minimization issue of the problem, although several promising algorithms have been proposed in the literature, they are very computationally demanding and thus cannot be used in many practical situations. To improve on this, we propose an efficient algorithm based on a fast iterative shrinkage-thresholding algorithm that can converge fast. Both the theoretical analysis and numerical experiments show the better accuracy and convergent rate of the proposed method.