The group theoretic approach to image representation
暂无分享,去创建一个
[1] S. Winograd,et al. Hecke's theorem in quadratic reciprocity, finite nilpotent groups and the cooley-tukey algorithm , 1982 .
[2] I. Daubechies,et al. PAINLESS NONORTHOGONAL EXPANSIONS , 1986 .
[3] Louis Auslander,et al. On finite Gabor expansion of signals , 1990 .
[4] A. A. Roback,et al. Collected Papers Vol. I , 1940 .
[5] R. Tolimieri. Analysis on the Heisenberg manifold , 1977 .
[6] Y. Y. Zeevi,et al. Computer Image Generation Using Elementary Functions Matched to Human Vision , 1988 .
[7] The algebra of the finite Fourier transform and coding theory , 1985 .
[8] R. Tolimieri,et al. AMBIGUITY FUNCTIONS AND GROUP REPRESENTATIONS , 1987 .
[9] R. Tolimieri. Heisenberg manifolds and theta functions , 1978 .
[10] Mj Martin Bastiaans. Gabor's signal expansion and degrees of freedom of a signal , 1982 .
[11] S Marcelja,et al. Mathematical description of the responses of simple cortical cells. , 1980, Journal of the Optical Society of America.
[12] J. Zak. FINITE TRANSLATIONS IN SOLID-STATE PHYSICS. , 1967 .
[13] Izidor Gertner,et al. The discrete Zak transform application to time-frequency analysis and synthesis of nonstationary signals , 1991, IEEE Trans. Signal Process..
[14] A. Janssen. Gabor representation of generalized functions , 1981 .
[15] Yehoshua Y. Zeevi,et al. The Importance Of Localized Phase In Vision And Image Representation , 1988, Other Conferences.
[16] Yehoshua Y. Zeevi,et al. The Generalized Gabor Scheme of Image Representation in Biological and Machine Vision , 1988, IEEE Trans. Pattern Anal. Mach. Intell..
[17] J. P. Jones,et al. An evaluation of the two-dimensional Gabor filter model of simple receptive fields in cat striate cortex. , 1987, Journal of neurophysiology.
[18] Tom Høholdt,et al. Double series representation of bounded signals , 1988, IEEE Trans. Inf. Theory.
[19] L. Auslander,et al. Translation-invariant subspaces inL2 of a compact nilmanifold. I , 1973 .
[20] R. Glauber. Coherent and incoherent states of the radiation field , 1963 .
[21] Mj Martin Bastiaans. A Sampling Theorem For The Complex Spectrogram, And Gabor's Expansion Of A Signal In Gaussian Elementary Signals , 1981 .
[22] Dennis Gabor,et al. Theory of communication , 1946 .
[23] Richard Tolimieri,et al. Computing decimated finite cross-ambiguity functions , 1988, IEEE Trans. Acoust. Speech Signal Process..
[24] R. Tolimieri,et al. Radar Ambiguity Functions and Group Theory , 1985 .
[25] Izidor Gertner,et al. Discrete Fast fourier Transorm Algorithms: A Tutorial Survey , 1991 .
[26] John Daugman. Image Analysis And Compact Coding By Oriented 2D Gabor Primitives , 1987, Photonics West - Lasers and Applications in Science and Engineering.
[27] A. Janssen. The Zak transform : a signal transform for sampled time-continuous signals. , 1988 .
[28] Mj Martin Bastiaans. Optical generation of Gabor's expansion coefficients for rastered signals , 1982 .
[29] Richard Tolimieri,et al. Characterizing the radar ambiguity functions , 1984, IEEE Trans. Inf. Theory.