Interpolation of Discrete Chirp-periodic Signals Based on Fractional Fourier Transform. - Bing-Zhao Li 001; Ran Tao 003; Yue Wang 001 (ICICIC (3), 2006)

New sampling formulae related to linear canonical transform. - Bing-Zhao Li 001; Ran Tao 003; Yue Wang 001 (Signal Process., 2007)

Spectral Analysis and Reconstruction for Periodic Nonuniformly Sampled Signals in Fractional Fourier Domain. - Ran Tao 003; Bing-Zhao Li 001; Yue Wang 001 (IEEE Trans. Signal Process., 2007)

On Sampling of Band-Limited Signals Associated With the Linear Canonical Transform. - Ran Tao 003; Bing-Zhao Li 001; Yue Wang 001; George Kwamina Aggrey (IEEE Trans. Signal Process., 2008)

Using the multi-living agent concept to investigate complex information systems. - Yue Wang 001; Ran Tao 003; Bing-Zhao Li 001 (Sci. China Ser. F Inf. Sci., 2009)

The Poisson sum formulae associated with the fractional Fourier transform. - Bing-Zhao Li 001; Ran Tao 003; Tian-Zhou Xu; Yue Wang 001 (Signal Process., 2009)

The Ambiguity Function Associated with the Linear Canonical Transform. - Tian-Wen Che; Bing-Zhao Li 001; Tian-Zhou Xu (EURASIP J. Adv. Signal Process., 2012)

Aliased polyphase sampling associated with the linear canonical transform. - M. Zhu; Bing-Zhao Li 001; G.-F. Yan (IET Signal Process., 2012)

Wigner-Ville Distribution Associated with the Linear Canonical Transform. - Rui-Feng Bai; Bing-Zhao Li 001; Qi-Yuan Cheng (J. Appl. Math., 2012)

Parseval Relationship of Samples in the Fractional Fourier Transform Domain. - Bing-Zhao Li 001; Tian-Zhou Xu (J. Appl. Math., 2012)

Instantaneous frequency estimation based on the linear canonical transform. - Xiaona Xu; Bing-Zhao Li 001; Xiuling Ma (J. Frankl. Inst., 2012)

Approximating bandlimited signals associated with the LCT domain from nonuniform samples at unknown locations. - Cui-Ping Li; Bing-Zhao Li 001; Tian-Zhou Xu (Signal Process., 2012)

Speech recovery based on the linear canonical transform. - Wei Qiu; Bing-Zhao Li 001; Xue-Wen Li 001 (Speech Commun., 2013)

Image watermarking via fractional polar harmonic transforms. - Min Qi; Bing-Zhao Li 001; Huafei Sun (J. Electronic Imaging, 2015)

Image watermarking using polar harmonic transform with parameters in SL(2, r). - Min Qi; Bing-Zhao Li 001; Huafei Sun (Signal Process. Image Commun., 2015)

Logarithmic Uncertainty Relations for Odd or Even Signals Associate with Wigner-Ville Distribution. - Yu-Jing Cao; Bing-Zhao Li 001; Yong-Gang Li; Yi-Hong Chen (Circuits Syst. Signal Process., 2016)

A New Method for Chebyshev Polynomial Interpolation Based on Cosine Transforms. - Bing-Zhao Li 001; Yan-Li Zhang; Xian Wang; Qi-Yuan Cheng (Circuits Syst. Signal Process., 2016)

Blind image watermarking method based on linear canonical wavelet transform and QR decomposition. - Yong Guo; Bing-Zhao Li 001 (IET Image Process., 2016)

Convolution and correlation theorems for the two-dimensional linear canonical transform and its applications. - Qiang Feng; Bing-Zhao Li 001 (IET Signal Process., 2016)

Image representation by harmonic transforms with parameters in SL(2, R). - Min Qi; Bing-Zhao Li 001; Huafei Sun (J. Vis. Commun. Image Represent., 2016)

Nonuniform sampling theorems for random signals in the offset linear canonical transform domain. - Yi-Ping Bao; Yan-Na Zhang 001; Yu-E. Song; Bing-Zhao Li 001; Pei Dang (APSIPA, 2017)

The fractional Fourier transform on graphs. - Yi-Qian Wang; Bing-Zhao Li 001; Qi-Yuan Cheng (APSIPA, 2017)

Optimised blind image watermarking method based on firefly algorithm in DWT-QR transform domain. - Yong Guo; Bing-Zhao Li 001; Navdeep Goel (IET Image Process., 2017)

Generalized Uncertainty Principles for the Two-Sided Quaternion Linear Canonical Transform. - Yan-Na Zhang 001; Bing-Zhao Li 001 (ICASSP, 2018)

ISAR imaging of target with complex motion associated with the fractional Fourier transform. - Hong-Cai Xin; Xia Bai; Yu-E. Song; Bing-Zhao Li 001; Ran Tao 003 (Digit. Signal Process., 2018)

Modelling the noise influence associated with the discrete linear canonical transform. - Yi-Ping Bao; Bing-Zhao Li 001 (IET Signal Process., 2018)

The linear canonical wavelet transform on some function spaces. - Yong Guo; Bing-Zhao Li 001 (Int. J. Wavelets Multiresolution Inf. Process., 2018)

Image restoration method based on fractional variable order differential. - Yan-Shan Zhang; Feng Zhang; Bing-Zhao Li 001 (Multidimens. Syst. Signal Process., 2018)

Novel method for parameter estimation of Newton's rings based on CFRFT and ER-WCA. - Yong Guo; Bing-Zhao Li 001 (Signal Process., 2018)

ϕ-linear canonical analytic signals. - Yan-Na Zhang 001; Bing-Zhao Li 001 (Signal Process., 2018)

Sliding Discrete Linear Canonical Transform. - Yan-Nan Sun; Bing-Zhao Li 001 (IEEE Trans. Signal Process., 2018)

Digital computation of linear canonical transform for local spectra with flexible resolution ability. - Yan-Nan Sun; Bing-Zhao Li 001 (Sci. China Inf. Sci., 2019)

Quantitative SNR analysis of QFM signals in the LPFT domain with Gaussian windows. - Yan-Na Zhang 001; Bing-Zhao Li 001; Navdeep Goel; Salvador Gabarda (Sci. China Inf. Sci., 2019)

Higher-Order Derivative Sampling Associated with Fractional Fourier Transform. - Rui-Meng Jing; Qiang Feng; Bing-Zhao Li 001 (Circuits Syst. Signal Process., 2019)

A novel median filtering forensics based on principal component analysis network. - Xian Wang; Bing-Zhao Li 001 (Int. J. Electron. Secur. Digit. Forensics, 2019)

Weighted Heisenberg-Pauli-Weyl uncertainty principles for the linear canonical transform. - Qiang Feng; Bing-Zhao Li 001; John Michael Rassias (Signal Process., 2019)

A novel ISAR imaging algorithm for maneuvering target based on parameter estimation method. - Hong-Cai Xin; Bing-Zhao Li 001 (APSIPA, 2020)

Windowed Fractional Fourier Transform on Graphs: Fractional Translation Operator and Hausdorff-Young Inequality. - Fang-Jia Yan; Wen-Biao Gao; Bing-Zhao Li 001 (APSIPA, 2020)

A Novel Active Contour Model for Noisy Image Segmentation Based on Adaptive Fractional Order Differentiation. - Meng-Meng Li; Bing-Zhao Li 001 (IEEE Trans. Image Process., 2020)

Convolution theorem involving n-dimensional windowed fractional Fourier transform. - Wen-Biao Gao; Bing-Zhao Li 001 (Sci. China Inf. Sci., 2021)

A Novel Sub-Nyquist FRI Sampling and Reconstruction Method in Linear Canonical Transform Domain. - Hong-Cai Xin; Bing-Zhao Li 001; Xia Bai (Circuits Syst. Signal Process., 2021)

Uncertainty principles for the short-time linear canonical transform of complex signals. - Wen-Biao Gao; Bing-Zhao Li 001 (Digit. Signal Process., 2021)

Novel fractional wavelet transform: Principles, MRA and application. - Yong Guo; Bing-Zhao Li 001; Lidong Yang (Digit. Signal Process., 2021)

Windowed fractional Fourier transform on graphs: Properties and fast algorithm. - Fang-Jia Yan; Bing-Zhao Li 001 (Digit. Signal Process., 2021)

On a new Wigner-Ville distribution associated with linear canonical transform. - Hong-Cai Xin; Bing-Zhao Li 001 (EURASIP J. Adv. Signal Process., 2021)

A novel weighted total variation model for image denoising. - Meng-Meng Li; Bing-Zhao Li 001 (IET Image Process., 2021)

The octonion linear canonical transform: Definition and properties. - Wen-Biao Gao; Bing-Zhao Li 001 (Signal Process., 2021)

A new kind of convolution, correlation and product theorems related to quaternion linear canonical transform. - Zhen-Wei Li; Wen-Biao Gao; Bing-Zhao Li 001 (Signal Image Video Process., 2021)

Octonion Short-Time Fourier Transform for Time-Frequency Representation and Its Applications. - Wen-Biao Gao; Bing-Zhao Li 001 (IEEE Trans. Signal Process., 2021)

Uncertainty Principle for the Two-Sided Quaternion Windowed Linear Canonical Transform. - Wen-Biao Gao; Bing-Zhao Li 001 (Circuits Syst. Signal Process., 2022)

Multi-dimensional graph fractional Fourier transform and its application to data compression. - Fang-Jia Yan; Bing-Zhao Li 001 (Digit. Signal Process., 2022)

Uncertainty principles for the windowed offset linear canonical transform. - Wen-Biao Gao; Bing-Zhao Li 001 (Int. J. Wavelets Multiresolution Inf. Process., 2022)

A novel weighted anisotropic total variational model for image applications. - Meng-Meng Li; Bing-Zhao Li 001 (Signal Image Video Process., 2022)

Two-dimensional quaternion linear canonical series for color images. - Zhen-Wei Li; Bing-Zhao Li 001; Min Qi (Signal Process. Image Commun., 2022)

Microseismic Source Location Using Deep Reinforcement Learning. - Qiang Feng; Liguo Han; Baozhi Pan; Bing-Zhao Li 001 (IEEE Trans. Geosci. Remote. Sens., 2022)

Spectral graph fractional Fourier transform for directed graphs and its application. - Fang-Jia Yan; Bing-Zhao Li 001 (Signal Process., 2023)

Discrete linear canonical transform on graphs. - Yu Zhang; Bing-Zhao Li 001 (Digit. Signal Process., 2023)

Two-dimensional OLCT of angularly periodic functions in polar coordinates. - Hui Zhao; Bing-Zhao Li 001 (Digit. Signal Process., 2023)

Convolution theorems for the free metaplectic transformation and its application. - Hui Zhao; Bing-Zhao Li 001 (J. Frankl. Inst., 2023)

A Novel kind of WVD Associated with the Linear Canonical Transform. - Jia-Yin Peng; Jian-Yi Chen; Bing-Zhao Li 001 (APSIPA, 2024)

Riesz Transform Associated with Linear Canonical Transform: Definition and Its Application in Envelope Detection. - Jian-Yi Chen; Bing-Zhao Li 001 (IVSP, 2024)

Wigner distribution associated with linear canonical transform of generalized 2-D analytic signals. - Jian-Yi Chen; Bing-Zhao Li 001 (Digit. Signal Process., 2024)

Joint time-vertex linear canonical transform. - Yu Zhang; Bing-Zhao Li 001 (Digit. Signal Process., 2024)

Generalized sampling expansion for the quaternion linear canonical transform. - Saima Siddiqui; Bing-Zhao Li 001; Muhammad Adnan Samad (Signal Image Video Process., 2024)

Multi-dimensional graph linear canonical transform and its application. - Jian-Yi Chen; Bing-Zhao Li 001 (Digit. Signal Process., 2025)

The windowed two-dimensional graph fractional Fourier transform. - Yuchen Gan; Jian-Yi Chen; Bing-Zhao Li 001 (Digit. Signal Process., 2025)

A novel STAP algorithm via volume cross-correlation function on the Grassmann manifold. - Jiamian Li; Jian-Yi Chen; Bing-Zhao Li 001 (Digit. Signal Process., 2025)

Discrete linear canonical transform on graphs: Uncertainty principle and sampling. - Yu Zhang; Bing-Zhao Li 001 (Signal Process., 2025)

The Graph Fractional Fourier Transform in Hilbert Space. - Yu Zhang 228; Bing-Zhao Li 001 (IEEE Trans. Signal Inf. Process. over Networks, 2025)

Parametric quaternion Wigner-Ville distribution: definition, uncertainty principles, and application. - Jian-Yi Chen; Bing-Zhao Li 001 (Signal Image Video Process., 2025)

Polar Linear Canonical Wavelet Transform: Theory and Its Application. - Hui Zhao; Bing-Zhao Li 001; Hongmei Zhu (Circuits Syst. Signal Process., 2025)