Fan Pingzhi | Institute Of Mobile Communications Southwest Jiaotong University
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概要
関連著者
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Fan Pingzhi
Institute Of Mobile Communications Southwest Jiaotong University
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Fan Pingzhi
Institute Of Mobile Communications Southwest Jiatong University
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末広 直樹
筑波大学工学システム学類
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Fan P
Institute Of Mobile Communications Southwest Jiatong University
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Fan P
Southwest Jiaotong Univ. Sichuan Chn
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Pingzhi Fan
Institute Of Mobile Communications Southwest Jiaotong University
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Fan P
西南交通大
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畔柳 功芳
東京工科大学工学部
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畔柳 功芳
東京工科大学
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鳥井 秀幸
神奈川工科大学 情報学部情報ネットワーク工学科
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川本 潤一郎
筑波大学工学研究科
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SUEHIRO Naoki
Graduate School of Systems and Information Engineering, University of Tsukuba
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Suehiro Naoki
Graduate School Of Information And System Engineering University Of Tsukuba
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鳥井 秀幸
神奈川工科大学
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FAN Pingzhi
IMC, Southwest Jiao Tong University
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Fan Pingzhi
Southwest Jiaotong Univ. Sichuan Chn
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松藤 信哉
山口大学大学院理工学研究科
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松藤 信哉
佐賀大学理工学部情報科学科
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Peng Daiyuan
Institute Of Mobile Communications Southwest Jiaotong University
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Suehiro N
Univ. Tsukuba Tsukuba‐shi Jpn
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Suehiro Naoki
Graduate School Of Systems & Information Engineering University Of Tsukuba
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松藤 信哉
山口大学工学部
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鳥井 秀幸
筑波大学工学研究科
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Hao Li
Institute Of Mobile Communications Southwest Jiatong University
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Fan P
Southwest Jiaotong Univ. Sichunan Chn
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松藤 信哉
山口大学工学部知能情報システムエ学科
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Wu Dianhua
Department Of Mathematics Guangxi Normal University
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Suehiro Naoki
Course Of Advanced Engineering Systems The Graduate School Of Engineering University Of Tokyo
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Suehiro Naoki
Institute Of Engineering Mechanics And Systems University Of Tsukuba
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MATSUFUJI Shinya
Faculty of Engineering, Yamaguchi University
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KUROYANAGI Noriyoshi
Katayanagi Research Institute, Tokyo University of Technology
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Kuroyanagi N
Tokyo Univ. Technol. Hachioji‐shi Jpn
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Kuroyanagi Noriyoshi
Katayanagi Research Institute Tokyo University Of Technology
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Kuroyanagi Noriyoshi
Faculty Of Engineering Chubu University
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Suehiro Naoki
Graduate School Of Systems And Information Engineering The University Of Tsukuba
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Matsufuji Shinya
Faculty Of Engineering Yamaguchi University
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Matsufuji Shinya
Department Of Information Science Saga University
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Li Hao
Dept. Of Electronic Engineering Shanghai Jiao Tong University
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Hao L
Southwest Jiatong Univ. Chengdu Chn
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XU Changqing
Dept. of Electronic Engineering, Shanghai Jiao Tong University
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Xu Changqing
Dept. Of Electronic Engineering Shanghai Jiao Tong University
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Jiang Jing
Department Of Health Promotion And Preventive Medicine Nagoya City University Graduate School Of Med
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CHEN Qingchun
Institute of Mobile Communications, Southwest Jiaotong University
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Chen Qingchun
Institute Of Mobile Communications Southwest Jiaotong University
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Li Xiyang
Institute Of Mobile Communications Southwest Jiaotong University
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Fan Pingzhi
Institute of Mobile Communications, Southwest Jiatong University
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JIANG Jing
Department of Mathematics, Guangxi Normal University
著作論文
- Two Types of Polyphase Sequence Sets for Approximately Synchronized CDMA Systems(Regular Section)
- Bounds on Aperiodic Autocorrelation and Crosscorrelation of Binary LCZ/ZCZ Sequences(Spread Spectrum Technologies and Applications)
- Construction of Sequences with Large Zero Correlation Zone(Spread Spectrum Technologies and Applications)
- Special Section on Sequence Design and its Application in Communications
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送における誤り特性
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送における誤り特性
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送における誤り特性
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送における誤り特性
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送
- 拡張された変調可能な直交系列より構成される周期完全相補系列
- 拡張された変調可能な直交系列より構成される周期完全相補系列
- FOREWORD
- Robust Linear Transmit/Receive Processing for Correlated MIMO Downlink with Imperfect CSI
- Generalized Orthogonal Sequencesand Their Applications in Synchronous CDMA Systems (Special Section on Spread Spectrum Techniques and Applications)
- 4相直交系列より構成される完全相補系列を用いたM-ary伝送
- Performance Evaluation for a New Quasi-Synchronous CDMA System Employing Generalized Orthogonal Sequences(Special Issue on Parallel and Distributed Computing, Applications and technologies)
- A Novel SNR Estimation Technique Associated with Hybrid ARQ
- General Constructions for (v,4,1) Optical Orthogonal Codes via Perfect Difference Families
- Constructions of Optimal (v,{4,5,6},1,Q)-OOCs