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Acoustic Communication System With Two Branch Diversity

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Communication in one direction. Random placement of speaker and microphones, 3 meters ... Experimental Setup. 2E1366 Project Course In Signal Processing And ... – PowerPoint PPT presentation

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Title: Acoustic Communication System With Two Branch Diversity


1
Acoustic Communication SystemWith Two Branch
Diversity
  • System Designers
  • Stefan Allevad
  • Tomas Andersén
  • Henrik Back
  • Jonas Gustafsson
  • Mattias Nyström
  • Adam Wiå

2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
2
Acoustic Communication SystemWith Two Branch
Diversity
  • Requirements
  • Robust against multipath propagation
  • Coherent detection
  • High data rate, low bit error rate lt1-2
  • Real time implementation
  • Communication in one direction
  • Random placement of speaker and microphones, 3
    meters
  • Resulting performance
  • 2000 bits/sec
  • BER 1

2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
3
Experimental Setup
2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
4
Discrete Time Model Of TheCommunication System
  • Data symbol
  • the filter
  • outputs a pulse
  • the filter
  • outputs a pulse
  • Equalizer coefficients
  • updated using the NLMS-
  • algorithm.
  • Decision rule

Receiver
2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
5
Transmission Protocol
2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
6
The Decision Variables(The Output From The
Equalizer)
2E1366 Project Course In Signal Processing And
Digital Communication Royal Institute of
Technology, Stockholm May 2000
7
Modulation Methods And The Channel
The impulse response of the acoustic channel
  • Binary PSK
  • Pulse duration 6 ms
  • Severe ISI
  • Linear MMSE equalizer

h(n)
Discrete time n ms
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