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ORCIDQi-Wen Ran
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- affiliation: Harbin Institute of Technology, Harbin, China
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2020 – today
- 2024
[j18]Jingkai Yang
, Qiwen Ran, Hongyu Wu, Jing Ma:
Links assignment scheme based on potential edges importance in dual-layer wavelength routing optical satellite networks. Int. J. Satell. Commun. Netw. 42(1): 26-37 (2024)- [j17]Ling Wang, Qiwen Ran, Junrong Ding:
A three-layer quantum multi-image encryption scheme. Quantum Inf. Process. 23(4): 123 (2024) - 2023
- [j16]Ling Wang, Qiwen Ran, Junrong Ding:
Image Encryption Using Quantum 3D Mobius Scrambling and 3D Hyper-Chaotic Henon Map. Entropy 25(12): 1629 (2023) - [i1]Jingkai Yang, Qiwen Ran, Hongyu Wu, Jing Ma:
Links Assignment Scheme based on Potential Edges Importance in Dual-layer Wavelength Routing Optical Satellite Networks. CoRR abs/2304.00708 (2023) - 2020
- [j15]Ling Wang, Qiwen Ran, Jing Ma:
Double quantum color images encryption scheme based on DQRCI. Multim. Tools Appl. 79(9-10): 6661-6687 (2020)
2010 – 2019
- 2018
- [j14]Qiwen Ran, Ling Wang, Jing Ma, Li-Ying Tan, Siyuan Yu:
A quantum color image encryption scheme based on coupled hyper-chaotic Lorenz system with three impulse injections. Quantum Inf. Process. 17(8): 188 (2018) - 2013
- [j13]Deyun Wei, Qiwen Ran, Yuanmin Li:
Sampling of bandlimited signals in the linear canonical transform domain. Signal Image Video Process. 7(3): 553-558 (2013) - [j12]Deyun Wei, Qiwen Ran:
Multiplicative filtering in the fractional Fourier domain. Signal Image Video Process. 7(3): 575-580 (2013) - 2012
- [j11]Deyun Wei, Qiwen Ran, Yuanmin Li:
A Convolution and Correlation Theorem for the Linear Canonical Transform and Its Application. Circuits Syst. Signal Process. 31(1): 301-312 (2012) - 2010
- [j10]Qi-Wen Ran, Hui Zhao, Li-Ying Tan, Jing Ma:
Sampling of Bandlimited Signals in Fractional Fourier Transform Domain. Circuits Syst. Signal Process. 29(3): 459-467 (2010) - [j9]Qi-Wen Ran, Hui Zhao, Gui-Xia Ge, Jing Ma, Li-Ying Tan:
Sampling Theorem Associated with Multiple-parameter Fractional Fourier Transform. J. Comput. 5(5): 695-702 (2010) - [j8]Deyun Wei, Qiwen Ran, Yuanmin Li:
Generalized Sampling Expansion for Bandlimited Signals Associated With the Fractional Fourier Transform. IEEE Signal Process. Lett. 17(6): 595-598 (2010) - [j7]Deyun Wei, Qiwen Ran, Yuanmin Li, Jing Ma, Li-Ying Tan:
Reply to "Comments on 'A Convolution and Product Theorem for the Linear Canonical Transform'". IEEE Signal Process. Lett. 17(6): 617-618 (2010) - [j6]Hui Zhao, Qi-Wen Ran, Jing Ma, Li-Ying Tan:
Generalized prolate spheroidal wave functions associated with linear canonical transform. IEEE Trans. Signal Process. 58(6): 3032-3041 (2010)
2000 – 2009
- 2009
- [j5]Hui Zhao, Qi-Wen Ran, Jing Ma, Li-Ying Tan:
On Bandlimited Signals Associated With Linear Canonical Transform. IEEE Signal Process. Lett. 16(5): 343-345 (2009) - [j4]Deyun Wei, Qiwen Ran, Yuanmin Li, Jing Ma, Li-Ying Tan:
A Convolution and Product Theorem for the Linear Canonical Transform. IEEE Signal Process. Lett. 16(10): 853-856 (2009) - [j3]Hui Zhao, Qi-Wen Ran, Li-Ying Tan, Jing Ma:
Reconstruction of Bandlimited Signals in Linear Canonical Transform Domain From Finite Nonuniformly Spaced Samples. IEEE Signal Process. Lett. 16(12): 1047-1050 (2009) - [c4]Liwei Li, Qiwen Ran, Shen Dong:
Wavelet Time Series ARMA Prediction on Cutting Vibration in Diamond Turning. CAR 2009: 142-146 - [c3]Qi-Wen Ran, Zhongzhao Zhang, Deyun Wei, Xuejun Sha:
Novel nearly tridiagonal commuting matrix and fractionalizations of generalized DFT matrix. CCECE 2009: 555-558 - [c2]Qi-Wen Ran, Hai-Ying Zhang, Zhongzhao Zhang, Xuejun Sha:
The analysis of the discrete fractional Fourier transform algorithms. CCECE 2009: 979-982 - [c1]Qi-Wen Ran, Hui Zhao, Gui-Xia Ge, Jing Ma, Li-Ying Tan:
Sampling Analysis in Weighted Fractional Fourier Transform Domain. CSO (1) 2009: 878-881 - 2008
- [j2]Jun Lang, Ran Tao, Qiwen Ran, Yue Wang:
The multiple-parameter fractional Fourier transform. Sci. China Ser. F Inf. Sci. 51(8): 1010-1024 (2008) - 2005
- [j1]Qiwen Ran, Daniel S. Yeung, Eric C. C. Tsang, Qi Wang:
General multifractional Fourier transform method based on the generalized permutation matrix group. IEEE Trans. Signal Process. 53(1): 83-98 (2005)
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