| 國立高雄第一科技大學 |
2010.08 |
A new structure for the design of wideband variable fractional-order FIR differentiators
|
Chan, Cheng-Han;Shyu, Jong-Jy;Yang, Hsin-Hsyong |
| 國立高雄第一科技大學 |
2010.02 |
Iterative design of variable fractional-order IIR differintegrators
|
Chan, Cheng-Han;Shyu, Jong-Jy;Yang, Richard Hsin-Hsyong |
| 國立臺灣大學 |
2009 |
An iterative method for the design of variable fractional-order FIR differintegrators
|
Shyu, Jong-Jy; Pei, Soo-Chang; Chan, Cheng-Han |
| 國立臺灣大學 |
2008 |
A generalized approach to the design of variable fractional-delay FIR digital filters
|
Shyu, Jong-Jy; Pei, Soo-Chang |
| 國立臺灣大學 |
2008 |
Minimax Design of Variable Fractional-Delay FIR Digital Filters by Iterative Weighted Least-Squares Approach
|
Shyu, Jong-Jy; Pei, Soo-Chang; Chan, Cheng-Han; Huang, Yun-Da |
| 國立臺灣大學 |
1996 |
General form for designing two-dimensional quadrantally symmetric linear-phase FIR digital filters by analytical least-squares method
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1996 |
Design of two-dimensional FIR digital filters with specified magnitude and group delay responses by analytical least-squares method
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1996 |
Finite-wordlength design of 2-D FIR digital filters for sampling structure conversion
|
Shyu, Jong-Jy; Pei, Soo-Chang; Lin, Yuan-Chih |
| 國立臺灣大學 |
1995 |
Symmetric properties of 2-D sequences and their applications for designing linear-phase 2-D FIR digital filters
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1995 |
Design of two-dimensional FIR digital filters by McClellan transformation and least-squares contour mapping
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1995 |
Symmetric properties of 2-D sequences and their applications for designing linear-phase 2-D FIR digital filters
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1995 |
Design of two-dimensional FIR digital filters by McClellan transformation and least-squares contour mapping
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1994-12 |
Symmetric properties of 2-D sequences and their applications for designing quadrantally symmetric linear-phase 2-D FIR digital filters
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1994-12 |
Symmetric properties of 2-D sequences and their applications for designing quadrantally symmetric linear-phase 2-D FIR digital filters
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1994 |
Complex Lagrange multiplier approach to the design of arbitrary complex coefficient FIR digital filters
|
Shyu, Jong-Jy; Pei, Soo-Chang; Fu, Kuo-Chang |
| 國立臺灣大學 |
1994 |
Design of IIR multiband filters using IIR all-pass filters
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1994 |
A new approach to the design of complex all-pass IIR digital filters
|
Shyu, Jong-Jy; Pei, Soo-Chang |
| 臺大學術典藏 |
1994 |
Complex Lagrange multiplier approach to the design of arbitrary complex coefficient FIR digital filters
|
Shyu, Jong-Jy; Pei, Soo-Chang; Fu, Kuo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Fu, Kuo-Chang |
| 臺大學術典藏 |
1994 |
Design of IIR multiband filters using IIR all-pass filters
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1994 |
A new approach to the design of complex all-pass IIR digital filters
|
Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang |
| 國立臺灣大學 |
1992-05 |
Analytic closed forms for designing higher order digital differentiators by eigen-approach
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1992-05 |
Analytic closed forms for designing higher order digital differentiators by eigen-approach
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1992 |
Design of real FIR filters with arbitrary complex frequency responses by two real Chebyshev approximations
|
Pei, Soo-Chang; Shyu, Jong-Jy |
| 臺大學術典藏 |
1992 |
Design of real FIR filters with arbitrary complex frequency responses by two real Chebyshev approximations
|
Pei, Soo-Chang; Shyu, Jong-Jy; Pei, Soo-Chang; Shyu, Jong-Jy |
| 國立臺灣大學 |
1991-06 |
Design of FIR filters and allpass phase equalizers with prescribed magnitude and phase responses by two real Chebyshev approximations
|
Pei, Soo-Chang; Shyu, Jong-Jy |
