Discrete Pascal Filter and Its Hardware Realization
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作者:
Nithirochananont, Ussanai
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King Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, ThailandKing Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
Nithirochananont, Ussanai
[1
]
Treepayak, Theetima
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King Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, ThailandKing Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
Treepayak, Theetima
[1
]
Chivapreecha, Sorawat
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King Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, ThailandKing Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
Chivapreecha, Sorawat
[1
]
Deng, Tian-Bo
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Toho Univ, Fac Sci, Dept Informat Sci, Funabashi, Chiba 274, JapanKing Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
Deng, Tian-Bo
[2
]
Dejhan, Kobchai
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King Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, ThailandKing Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
Dejhan, Kobchai
[1
]
机构:
[1] King Mongkuts Inst Technol Ladkrabang, Fac Engn, Res Ctr Commun & Informat Technol, Bangkok 10520, Thailand
[2] Toho Univ, Fac Sci, Dept Informat Sci, Funabashi, Chiba 274, Japan
来源:
2008 INTERNATIONAL SYMPOSIUM ON INTELLIGENT SIGNAL PROCESSING AND COMMUNICATIONS SYSTEMS (ISPACS 2008)
|
2008年
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D O I:
暂无
中图分类号:
TM [电工技术];
TN [电子技术、通信技术];
学科分类号:
0808 ;
0809 ;
摘要:
This paper presents the investigation of filtering characteristic hidden in discrete Pascal transform (DPT) called discrete Pascal filter (DPF) and its efficient hardware realization method. The DPF is divided into 2 types; highpass type DPF and lowpass type DPF. The DPF transfer function will be formulated for filtering characteristic investigation both 1-D and 2-D signal case. The Pascal transformation matrix that plays a role as a key operator in DPT can be factorized into binary matrices and resulting efficient hardware realization for the 1-D DPT. The 1-D DPF structure can be achieved by modifying the 1-D DPT efficient structure. For the 2-D DPF, the processing elements are based-on the 1-D DPF.