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Blind Channel Identification and Equalization in Dense Wireless Sensor Networks with Distributed Transmissions. Xiaohua (Edward) Li Department of Electrical and Computer Engineering State University of New York at Binghamton xli@binghamton.edu http://ucesp.ws.binghamton.edu/~xli. Outline.
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Blind Channel Identification and Equalization in Dense Wireless Sensor Networks with Distributed Transmissions Xiaohua (Edward) Li Department of Electrical and Computer Engineering State University of New York at Binghamton xli@binghamton.edu http://ucesp.ws.binghamton.edu/~xli
Outline • Introductions on sensor network and blind equalization • Cross-correlation-based blind equalization: a cooperative communication approach • Cross-correlation and finite sample properties • Simulations • Conclusions
1.1 Introduction: Sensor Network • Wireless sensor network: dense, cooperative • Sensor data and transmitted signals: highly cross-correlated • Cooperation: enhance cross-correlation Multi-hop Wireless Sensor Network
1.2 Introduction: Blind Equalization • Blind channel identification and equalization in sensor networks • Mitigate multipath fading, inter-symbol interference • Remove training: save transmission energy and bandwidth, design convenience • Especially helpful in wideband sensor networks, e.g., acoustic, video • Need to compete with training-based methods in computational efficiency and robustness • Traditional blind methods not desirable • Need new blind methods
1.3 Cooperative Equalization • Observe: • Traditional blind methods: signals from different users are un-correlated • Sensor networks: signals among sensors are highly cross-correlated • Can we utilize cross-correlation to assist blind equalization? • A new way of blind equalization based on cooperative communications • Passive cooperation: transmitting nodes do not cross-talk • Useful for general distributed networks
2.1 System Model Sensor network Transmission block diagram of each sensor
2.2 Cross-Correlation Assumption • Source sequence cross-correlation symbol sequence cross-correlation • By scrambling, cross-correlation among transmitted signals becomes highly structural: only one non-zero cross-correlation coefficient • Result: efficient/robust blind algorithms
2.3 Received Signal Model • A receiving node receives un-overlapped signals from transmitting sensors
2.4 Blind Channel Estimation • Computationally efficient, robust to ill-conditioned channels, optimal utilization of all received signals
2.5 Blind Equalization • Computationally efficient (linear), robust to ill-conditioned channels, fast convergence
3.1 Cross-Correlation Property • Find relation between (analog) source signal cross-correlation and (digitized) binary sequence cross-correlation • Major results and simulation verification
3.2 Finite Sample Effect • Samples may be limited, samples contributing to cross-correlations are even more limited • Find the relation among symbol amount, cross-correlation, and channel estimation MSE
4.1. Channel Estimation Simulation • Short Data Record • Proposed: J=10 sensors. One packet (260 symbols) • Training : 20% symbols for training • Proposed blind method has near-training performance
4.3 Blind Channel Estimation • Long Data Record • Proposed: 10 sensors. 20dB SNR. 260 symbols/packet • Training : 20% symbols for training • New algorithms both have near-training performance
5. Conclusions • Propose a new blind channel identification and equalization scheme for wireless sensor networks • Utilize cross-correlation among sensor signals • Have near-training performance, computation efficiency, and robustness to ill-conditioned channels • A general approach of exploiting (passive) cooperative communications in distributed networks