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PerSurvivor Processing PSP

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Title: PerSurvivor Processing PSP


1
Per-Survivor Processing (PSP)
  • Bahador Amiri
  • Fall 2005

2
Introduction
  • High data rate transmission ? Inter-symbol
    Interference (ISI)
  • Equalization
  • Linear Equalization (LE)? noise enhancement
  • Decision Feedback Equalization (DFE) ?negative
    affected by error propagation
  • Maximum Likelihood Sequence Estimation (MLSE)
  • Viterbi Algorithm (VA) Trellis-coded modulation
    (TCM)
  • improve coding gain and reducing the complexity
    of MLSE
  • Incorporating VA with DFE
  • Reduce the complexity by truncation of channel
    impulse response
  • Incorporating DFE within the Viterbi instead of
    externally

3
Typical Communication System Model

4
Conventional MLSE Receiver
  • Unknown channel
  • carrier phase
  • WMF estimation
  • timing epoch used in symbol rate sampling
  • discrete time overall channel
  • Using data-aided estimation techniques
    (decision-directed mode)

5
Conventional MLSE Receiver (cont.)
6
Per-Survivor Processing
7
Reminder Branch Metric
8
Per-Survivor Processing (Cont.)
9
PSP Block Diagram

10
Channel updating in PSP fashion

11
Joint MLSE and MSE Channel Identification
  • The channel estimates and the updated based on
    the classic gradient algorithm
  • ß is selected as a compromise between speed of
    convergence and stability
  • a is a encoded symbol vector
  • e( ) is the error at k-th epoch for all
    possible transitions
  • Associated with each survivor, besides a metric
    and a data sequence typical of the Viterbi
    algorithm, there are estimate of the encoded
    symbol sequence and estimate of the channel
    response

12
Numerical result for joint MLSE MSE
  • 16 QAM
  • ß 0.01
  • Discrete time channel response

13
Joint ML estimation of channel sequence
  • Maximizing likelihood function over and
  • RLS algorithm
  • Kalman gain vector
  • Inverse of correlation matrices
  • Channel impulse response

14
Joint ML estimation of channel sequence (cont.)
  • The maximization of the likelihood function with
    respect to the channel vector for a given
    survivor, performed by Recursive Least Square
    (RLS) algorithm
  • ? is the weight factor and the stability and
    convergence rate of the RLS is critically
    affected by it
  • a is a encoded symbol vector
  • e( ) is the error at k-th epoch for all
    possible transitions
  • Associated with each survivor now there are a
    metric, a survivor sequence, a channel vector, a
    Kalman gain vector, and an estimate of the
    inverse of the correlation matrix

15
Numerical Results for joint ML estimation of
channel sequence
  • 4 PAM ?0.999
    4 QAM
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