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)

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

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

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

Inequalities for the Windowed Linear Canonical Transform of Complex Functions. - Zhen-Wei Li; Wen-Biao Gao (Axioms, 2023)

Fractional Fourier transform in spherical polar coordinates. - Wen-Biao Gao (Signal Image Video Process., 2023)

Fractional Fourier transform associated with polar coordinates. - Yan-Nan Sun; Wen-Biao Gao (Int. J. Wavelets Multiresolution Inf. Process., 2024)

Correlation theorem and applications associated with the fractional Fourier transform in polar coordinates. - Wen-Biao Gao (Appl. Math. Comput., 2025)

Convolution and correlation theorems associated with the octonion linear canonical transform. - Wen-Biao Gao (Int. J. Wavelets Multiresolution Inf. Process., 2025)