丁建均 Jian-Jiun Ding
實驗室： Digital Signal Processing including Fractional Fourier Transform Digital Filter Design Time-Frequency Analysis Wavelet transform Nonlinear and Time Variant System Analysis Digital Image Processing Integer Transform and Fast Algorithm Number Theory Bioinformatics Quaternion
電話: (02)-33669652 辦公室：明達館 723室 電子郵件: djj@cc.ee.ntu.edu.tw , djj1@ms63.hinet.net
[1] S. C. Pei
and J. J. Ding, “Closed form discrete fractional and affine Fourier
transforms,” [2] S. C. Pei
and J. J. Ding, “The integer transforms analogous to discrete trigonometric
transforms,” [3] S. C. Pei
and J. J. Ding, “Simplified fractional Fourier transforms,” [4] S. C. Pei
and J. J. Ding, “Two-dimensional affine generalized fractional Fourier
transform,” [5] S. C. Pei
and J. J. Ding, “Relations between the fractional operations and the Wigner
distribution, ambiguity function,” [6] S. C.
Pei, J. J. Ding, and J. H. Chang, “Efficient implementation of quaternion Fourier transform, convolution,
and correlation by 2-D complex FFT,” [7] S. C. Pei
and J. J. Ding, “Fractional, canonical, and simplified fractional cosine, sine
and Hartley transforms,” [8] S. C. Pei
and J. J. Ding, “Eigenfunctions of linear canonical transform,” [9] S. C. Pei
and J. J. Ding, “Eigenfunctions of the offset Fourier, fractional Fourier, and
linear canonical transforms,” [10] S. C.
Pei, J. H. Chang, and J. J. Ding, “Commutative reduced biquaternions and their
Fourier transform for signal and image processing,” [11] S. C.
Pei and J. J. Ding, “Generalized eigenvectors and fractionalization of offset DFTs
and DCTs,” [12] S. C.
Pei and J. J. Ding, “Generalized prolate spheroidal
wave functions for optical finite fractional Fourier and linear canonical transforms,”
[13] S. C.
Pei, W. L. Hsue, and J. J. Ding, “Discrete
fractional Fourier transform based on new nearly tridiagonal commuting
matrices,” [14] S. C.
Pei and J. J. Ding, “Relations between Gabor transforms and fractional Fourier
transforms and their applications for signal processing,” accepted by [15] S. C.
Pei and J. J. Ding, “Reversible integer color transform,” [16] S. C.
Pei and J. J. Ding, “Eigenfunctions of
Fourier and fractional Fourier transforms with complex offsets and parameters,”
[1] S. C.
Pei, C. C. Tseng, M. H. Yeh, and J, J, Ding, "A new definition of
continuous fractional Hartley transform'', 1998 IEEE Int'l Conference on
Acoust. Speech, Signal Processing. [2] J. J.
Ding and S. C. Pei, “2-D affine generalized fractional Fourier transform,” [3] J. J.
Ding and S. C. Pei, “Integer Fourier transform,” 一九九九民生電子研討會: 數位視訊及多媒體通訊, Oct. 1999.
[4] S. C. Pei
and J. J. Ding, “Integer discrete Fourier transform and its extension to
integer trigonometric transforms,” [5] S. C. Pei
and J. J. Ding, “Eigenfunctions of the canonical transform and the self-imaging
problems in optical system,” [6] S. C. Pei,
J. J. Ding, and J. H. Chang, “Color pattern recognition by quaternion
correlation,” [7] S. C. Pei
and J. J. Ding, “Fractional, canonical, and simplified fractional cosine
transforms,” [8] S. C. Pei
and J. J. Ding, “Saving the bandwidth in the fractional domain by generalized
Hilbert transform pair relation,” [9]
S. C. Pei and J. J. Ding, “The generalized radial Hilbert transform and its
applications to 2-D edge detection (any direction or specified directions),” [10]
S. C. Pei, C. L. Wu, and J. J. Ding, “Simplified structures for two-dimensional
adaptive notch filters,” [11]
S. C. Pei, J. H. Chang, and J. J. Ding, “Quaternion matrix singular value
decomposition and its applications for color image processing,” [12] 貝蘇章, 丁建均, “相位金匙及影像的編碼、轉換、加密解密,” [13] S. C.
Pei, J. H. Chang, and J. J. Ding, “2D Quaternion Fourier Spectral Analysis and
Its Applications”, [14] 貝蘇章, 丁建均, “偏移傅式、分數傅式、線性完整轉換的固有函數”, [15] J. J.
Ding and S. C. Pei, “Reducing sampling error by prolate spheroidal wave
functions and fractional Fourier transform”, [16] S. C.
Pei, W. L. Hsue, and J. J. Ding, “Discrete
fractional Fourier transform based on new nearly tridiagonal commuting matrices”,
[17] S. C.
Pei and J. J. Ding, “Reversible Integer Color
Transform with Bit-Constraint”, [18] S. C.
Pei and J. J. Ding, “New Corner Detection Algorithm by Tangent and Vertical
Axes and Case Table”, [19] J. J.
Ding and S. C. Pei, “Fractional Fourier transforms and Wigner distribution
functions for stationary and non-stationary random process”, vol. 3, pp. 21-24,
[20] S. C.
Pei and J. J. Ding, “Improved reversible integer transform”, pp. 1091-1094, [21] S. C.
Pei and J. J. Ding, “Relations between Gabor transforms and fractional Fourier
transforms and their applications for signal processing”, accepted by [22] Y. C. Zeng, S. C. Pei and J. J. Ding, “DCT-based image protection
using dual-domain bi-watermarking algorithm”, [23] Y. C. Zeng, S. C. Pei and J. J. Ding, “Color images enhancement using
weighted histogram separation, [24] S. C.
Pei and J. J. Ding, “Scaled lifting scheme and generalized reversible integer
transform,” [25] S. C.
Pei and J. J. Ding, “Improved Harris’ algorithm for corner and edge
detections,” accepted by [26] S. C.
Pei and J. J. Ding, “Discrete-to-discrete
prolate spheroidal wave functions and finite duration discrete fractional Fourier
transform,” accepted by [27] S. C.
Pei and J. J. Ding, “Quaternions and biquaternions for symmetric Markov-chain
system analysis,” accepted by [28]
J. J. Ding, S. C. Pei, G. C. Guo, J. D. Huang, Y. C.
Lin, Y. S. Zhang, and N. C. Shen, “Images sharing the same amplitude spectrum
but different phase key,” [29] J. J.
Ding, S. C. Pei, J. D. Huang, G. C. Guo, Y. C. Lin,
N. C. Shen, and Y. S. Zhang, “Short response Hilbert
transform for edge detection,”
[1] A. V.
Oppenheim and R. W. Schafer,
[1] J. J.
Ding, [2] J. J.
Ding, Copyright © 2007 DISP
Lab, Graduate Institute of Electrical Engineering, NTU |