Xiaoping Liu
Orcid: 0000-0001-8437-5317Affiliations:
- Harbin Institute of Technology, Communication Research Center, China
According to our database1,
Xiaoping Liu
authored at least 20 papers
between 2012 and 2023.
Collaborative distances:
Collaborative distances:
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on orcid.org
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Bibliography
2023
A High-Resolution Time-Frequency Representation of Multi-Component LFM Signals Using Fractional Fourier Transform.
Proceedings of the 9th International Conference on Communication and Information Processing, 2023
2021
IEEE Trans. Signal Process., 2021
2020
Novel Short-Time Fractional Fourier Transform: Theory, Implementation, and Applications.
IEEE Trans. Signal Process., 2020
IEEE Trans. Signal Process., 2020
2018
Filter Design for Constrained Signal Reconstruction in Linear Canonical Transform Domain.
IEEE Trans. Signal Process., 2018
IEEE Trans. Signal Process., 2018
IEEE Trans. Signal Process., 2018
2017
IEEE Trans. Signal Process., 2017
2016
Sampling and Reconstruction in Arbitrary Measurement and Approximation Spaces Associated With Linear Canonical Transform.
IEEE Trans. Signal Process., 2016
2015
Multiresolution analysis and orthogonal wavelets associated with fractional wavelet transform.
Signal Image Video Process., 2015
A general framework for sampling and reconstruction in function spaces associated with fractional Fourier transform.
Signal Process., 2015
2014
Generalized convolution and product theorems associated with linear canonical transform.
Signal Image Video Process., 2014
On uncertainty principles for linear canonical transform of complex signals via operator methods.
Signal Image Video Process., 2014
Sampling expansion in function spaces associated with the linear canonical transform.
Signal Image Video Process., 2014
A sampling theorem for the fractional Fourier transform without band-limiting constraints.
Signal Process., 2014
Sampling theorems in function spaces for frames associated with linear canonical transform.
Signal Process., 2014
Sampling expansion for irregularly sampled signals in fractional Fourier transform domain.
Digit. Signal Process., 2014
2012
Sampling and Reconstruction of Signals in Function Spaces Associated With the Linear Canonical Transform.
IEEE Trans. Signal Process., 2012
On uncertainty principle for signal concentrations with fractional Fourier transform.
Signal Process., 2012
Sci. China Inf. Sci., 2012