2-D symmetry: theory and filter design applications
暂无分享,去创建一个
P. K. Rajan | I-Hung Khoo | H. C. Reddy | H. Reddy | P. Rajan | I. Khoo | I-Hung Khoo
[1] George S. Moschytz,et al. Theory and test procedure for symmetries in the frequency response of complex two-dimensional delta operator formulated discrete-time systems , 1997, Proceedings of 1997 IEEE International Symposium on Circuits and Systems. Circuits and Systems in the Information Age ISCAS '97.
[2] M. N. Shanmukha Swamy,et al. Further results on 4-fold rotational symmetry in 2-D functions , 1982, ICASSP.
[3] A. V. Shubnikov,et al. Symmetry in Science and Art , 1974 .
[4] A. Venetsanopoulos,et al. The use of Symmetrics in the Design of Multidimensional Digital filters , 1986 .
[5] Hari C. Reddy,et al. Delta operator based 2-D filter design using symmetry constraints , 2001, ISCAS 2001. The 2001 IEEE International Symposium on Circuits and Systems (Cat. No.01CH37196).
[6] Hari C. Reddy,et al. Delta operator based 2-D filters: symmetry, stability, and design , 2003, Proceedings of the 2003 International Symposium on Circuits and Systems, 2003. ISCAS '03..
[7] A.R. Stubberud,et al. Study of various symmetries in the frequency response of two-dimensional delta operator formulated discrete-time systems , 1996, 1996 IEEE International Symposium on Circuits and Systems. Circuits and Systems Connecting the World. ISCAS 96.
[8] M. Narasimha,et al. On using the symmetry of FIR filters for digital interpolation , 1978 .
[9] A. R. Stubberud,et al. Symmetry in the frequency response of two-dimensional (/spl gamma//sub 1/, /spl gamma//sub 2/) complex plane discrete-time systems , 1998, ISCAS '98. Proceedings of the 1998 IEEE International Symposium on Circuits and Systems (Cat. No.98CH36187).
[10] Anastasios N. Venetsanopoulos,et al. Design of two-dimensional digital filters on the basis of quadrantal and octagonal symmetry , 1984 .
[11] M. Swamy,et al. Quadrantal symmetry associated with two-dimensional digital transfer functions , 1978 .
[12] Dan E. Dudgeon,et al. Multidimensional Digital Signal Processing , 1983 .
[13] G. Bliss. Algebraic functions , 1933 .
[14] A. Fettweis,et al. Multidimensional digital filters with closed loss behavior designed by complex network theory approach , 1987 .
[15] P. K. Rajan,et al. Planar symmetries in 3-D filter responses and their application in 3-D filter design , 1992 .
[16] P. K. Rajan,et al. Study of phase symmetry in 3-D filters , 1989, Proceedings. IEEE Energy and Information Technologies in the Southeast'.
[17] M. Swamy,et al. Symmetry constraints on two-dimensional half-plane digital transfer functions , 1979 .
[18] M.N.S. Swamy,et al. Fourfold rotational symmetry in two-dimensional functions , 1982 .
[19] J. Lodge,et al. K-cyclic symmetries in multidimensional sampled signals , 1983 .
[20] Hari C. Reddy,et al. Design of multidimensional FIR digital filters using the symmetrical decomposition technique , 1994, IEEE Trans. Signal Process..
[21] M. Fahmy,et al. Symmetry exploitation in the design and implementation of recursive 2-D rectangularly sampled digital filters , 1981 .
[22] Alfred Fettweis. Symmetry requirements for multidimensional digital filters , 1977 .
[23] P. Karivaratha Rajan,et al. Symmetrical decomposition and transformation , 1985 .
[24] Hari C. Reddy,et al. Symmetry study on 2-D complex analog and digital filter functions , 1991, Multidimens. Syst. Signal Process..
[25] P. K. Rajan,et al. A comprehensive study of two-variable Hurwitz polynomials , 1989 .
[26] P. K. Rajan,et al. Symmetry and 2-D Filter Design , 2001 .
[27] Hari C. Reddy,et al. A test procedure for 2-D discrete scattering Hurwitz polynomials , 1989, IEEE Trans. Acoust. Speech Signal Process..