Joint Time-Frequency Offset Detections Using the Linear Canonical Transform

被引:0
作者
Zhang, Yan-Na [1 ]
Li, Bing-Zhao [1 ]
机构
[1] Beijing Inst Technol, Sch Math & Stat, Beijing 102488, Peoples R China
来源
2016 IEEE INTERNATIONAL CONFERENCE ON SIGNAL PROCESSING, COMMUNICATIONS AND COMPUTING (ICSPCC) | 2016年
关键词
Terms Parametric correlation; time delay; frequency offset; linear canonical transform; FRACTIONAL FOURIER-TRANSFORM; DIGITAL COMPUTATION; DELAY ESTIMATION;
D O I
暂无
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
this paper, a method to detect joint time frequency offset is proposed based on the linear canonical transform. According to the fundamental properties of this transform, a parametric correlation is introduced, which can be regarded as the generalization of methods based on correlation and other transforms. Besides, its maximum can be identified with a line structure in the time-frequency plane. With the advantage of parameters' freedom in the linear canonical transform, some lines containing the time delay and frequency offset in the measured signals can be intersected in the time-frequency plane. And the intersected point is exactly joint time-frequency offset needed to detect out. The theoretical and practical aspects of this detection method are discussed in the paper.
引用
收藏
页数:5
相关论文
共 50 条
[31]   Fractional Fourier transform based Kaiser window and time-frequency analysis [J].
Lu L. ;
Ren W.-X. ;
Wang S.-D. .
Zhendong Gongcheng Xuebao/Journal of Vibration Engineering, 2023, 36 (03) :698-705
[32]   Uncertainty principle and orthogonal condition for the short-time linear canonical transform [J].
Lei Huang ;
Ke Zhang ;
Yi Chai ;
Shuiqing Xu .
Signal, Image and Video Processing, 2016, 10 :1177-1181
[33]   Uncertainty principle and orthogonal condition for the short-time linear canonical transform [J].
Huang, Lei ;
Zhang, Ke ;
Chai, Yi ;
Xu, Shuiqing .
SIGNAL IMAGE AND VIDEO PROCESSING, 2016, 10 (06) :1177-1181
[34]   A New Class of Short-Time Linear Canonical Transform: Theory and Applications [J].
Lone, Waseem Z. ;
Chauhan, Mukul ;
Verma, Amit K. .
MATHEMATICAL METHODS IN THE APPLIED SCIENCES, 2025,
[35]   Analysis of Cosine Alpha Window Function using Linear Canonical Transform [J].
Goel, Navdeep .
PROCEEDINGS OF THE 10TH INDIACOM - 2016 3RD INTERNATIONAL CONFERENCE ON COMPUTING FOR SUSTAINABLE GLOBAL DEVELOPMENT, 2016, :2632-2636
[36]   Sampling theorem for the short-time linear canonical transform and its applications [J].
Zhang, Zhi-Chao .
SIGNAL PROCESSING, 2015, 113 :138-146
[37]   Uncertainty principles for the short-time linear canonical transform of complex signals [J].
Gao, Wen-Biao ;
Li, Bing-Zhao .
DIGITAL SIGNAL PROCESSING, 2021, 111
[38]   Approximate Signal Reconstruction Using Nonuniform Samples in Fractional Fourier and Linear Canonical Transform Domains [J].
Sharma, K. K. .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2009, 57 (11) :4573-4578
[39]   Enhanced Optical Communications Through Joint Time-Frequency Multiplexing Strategies [J].
Cincotti, G. ;
Wada, N. ;
Uenohara, H. ;
Kodama, T. ;
Konishi, T. ;
Murakawa, T. ;
Nagashima, T. ;
Shimizu, S. ;
Hasegawa, M. ;
Hattori, K. ;
Okuno, M. ;
Mino, S. ;
Himeno, A. .
JOURNAL OF LIGHTWAVE TECHNOLOGY, 2020, 38 (02) :346-351
[40]   New SAR Imaging Algorithm via the Optimal Time-Frequency Transform Domain [J].
Wang, Zhenli ;
Wang, Qun ;
Liu, Jiayin ;
Liang, Zheng ;
Xu, Jingsong .
CMC-COMPUTERS MATERIALS & CONTINUA, 2020, 65 (03) :2351-2363