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TELE3113 Analogue and Digital
           Communications – Delta Modulation


                                             Wei Zhang
                                         w.zhang@unsw.edu.au



                    School of Electrical Engineering and Telecommunications
                               The University of New South Wales


TELE3113 - ∆ Modulation   23 Sept 2009                                        p. -1
Delta Modulation (1)
    The difference signal is encoded into just a single bit (only two levels, +∆ and –∆).
                                                        ∞
                                                                                   one bit per sampled point
     DM transmitter                                   ∑ δ (t − nTs )
                                                      n = −∞




                                      ε (t )
         +
              -


                                                                       DM signal   xDM (t )

                             ∆ d(t) > 0
  ε (t ) = ∆ sgn[d (t )] = 
                            − ∆ d (t ) < 0
                           ∞                      ∞
xDM (t ) = ∆ sgn[d (t )] ∑ δ (t − nTs ) = ∆ ∑ sgn[d (nTs )]δ (t − nTs )
                         n = −∞                 n = −∞
               ∞
  ~ (t ) =
  xq         ∑ ∆ sgn[d (nT )]
             n = −∞
                                  s      (staircase approximation of x(t))
TELE3113 – ∆ Modulation 23 Sept 2009                                                                  p. -2
Delta Modulation (2)
                                       DM signal   xDM (t )
            Demodulation:




                                                                   Integrator + LPF




            Quantization error/noise:
            We assume that the quantization error eq(t) in delta modulation is
            equally likely to lie anywhere in the interval (-∆,∆), then
                                                         ∆
                                                    1                 ∆2
                                                   2∆ −∫
                                          e (t ) =
                                           2
                                           q             eq (t )deq =
                                                          2

                                                       ∆
                                                                      3
TELE3113 – ∆ Modulation 23 Sept 2009                                                  p. -3
Delta Modulation (3)

        Slope overload:




        d(t)




                                               ∆ dx(t )
         To avoid slope overload, we require      >
                                               Ts   dt max
TELE3113 – ∆ Modulation 23 Sept 2009                         p. -4
Adaptive Delta Modulation (1)
        To resolve the problem of slope overload, the step size is varied according to
        the level of the input signal (to catch up the change of the input signal x(t)).
        If a sequence of DM pulses of the same polarity is generated (i.e. x(t)
        changes rapidly and slope-overload occurs), then the step size ∆ will be
        increased; if the polarity of the DM pulses tends to alternate, then the step
        size ∆ will be reduced;
 ADM transmitter




          Integrator




TELE3113 – ∆ Modulation 23 Sept 2009                                             p. -5
Adaptive Delta Modulation (2)
     Demodulation:                         Integrator
Received ADM                                 +LPF       Recovered
    signal                                                signal

                                                                Received ADM signal




        To get the relative change            Recovered
        envelope in step size ∆, the          signal xr(t)
        information will be used to
        adjust the amplifier


    Application: Vocoder (1.2-2.4kbit/s)


    If the step size is changed continuously instead of discrete levels, it is
    called continuously variable slope delta modulation (CVSDM).
TELE3113 – ∆ Modulation 23 Sept 2009                                                  p. -6
Differential Pulse Code Modulation (DPCM)


                                                                 ~
        Input message           x∆ (kTs ) d (kTs ) = x∆ (kTs ) − x∆ (kTs )   DPCM signal
            signal                   +
           x(t )        Sampler                    Quantizer           Encoder
                                          -
                                  ~ (kT )
                                  x∆ s              Delay

                              ~ (kT ) = ~ ((k − 1)T ) + d ((k − 1)T )
                              x∆ s      x∆         s               s


       Received                                                                       Recovered
                                  d (kTs )                                              signal
      DPCM signal                                                    Reconstruction
                      Decoder                                            filter
                                ~ (kT )
                                xq s
                                                 Delay

                                 ~ (kT ) = ~ ((k − 1)T ) + d ((k − 1)T )
                                 xq s      xq         s               s



TELE3113 – ∆ Modulation 23 Sept 2009                                                        p. -7

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Tele3113 wk9wed

  • 1. TELE3113 Analogue and Digital Communications – Delta Modulation Wei Zhang w.zhang@unsw.edu.au School of Electrical Engineering and Telecommunications The University of New South Wales TELE3113 - ∆ Modulation 23 Sept 2009 p. -1
  • 2. Delta Modulation (1) The difference signal is encoded into just a single bit (only two levels, +∆ and –∆). ∞ one bit per sampled point DM transmitter ∑ δ (t − nTs ) n = −∞ ε (t ) + - DM signal xDM (t )  ∆ d(t) > 0 ε (t ) = ∆ sgn[d (t )] =  − ∆ d (t ) < 0 ∞ ∞ xDM (t ) = ∆ sgn[d (t )] ∑ δ (t − nTs ) = ∆ ∑ sgn[d (nTs )]δ (t − nTs ) n = −∞ n = −∞ ∞ ~ (t ) = xq ∑ ∆ sgn[d (nT )] n = −∞ s (staircase approximation of x(t)) TELE3113 – ∆ Modulation 23 Sept 2009 p. -2
  • 3. Delta Modulation (2) DM signal xDM (t ) Demodulation: Integrator + LPF Quantization error/noise: We assume that the quantization error eq(t) in delta modulation is equally likely to lie anywhere in the interval (-∆,∆), then ∆ 1 ∆2 2∆ −∫ e (t ) = 2 q eq (t )deq = 2 ∆ 3 TELE3113 – ∆ Modulation 23 Sept 2009 p. -3
  • 4. Delta Modulation (3) Slope overload: d(t) ∆ dx(t ) To avoid slope overload, we require > Ts dt max TELE3113 – ∆ Modulation 23 Sept 2009 p. -4
  • 5. Adaptive Delta Modulation (1) To resolve the problem of slope overload, the step size is varied according to the level of the input signal (to catch up the change of the input signal x(t)). If a sequence of DM pulses of the same polarity is generated (i.e. x(t) changes rapidly and slope-overload occurs), then the step size ∆ will be increased; if the polarity of the DM pulses tends to alternate, then the step size ∆ will be reduced; ADM transmitter Integrator TELE3113 – ∆ Modulation 23 Sept 2009 p. -5
  • 6. Adaptive Delta Modulation (2) Demodulation: Integrator Received ADM +LPF Recovered signal signal Received ADM signal To get the relative change Recovered envelope in step size ∆, the signal xr(t) information will be used to adjust the amplifier Application: Vocoder (1.2-2.4kbit/s) If the step size is changed continuously instead of discrete levels, it is called continuously variable slope delta modulation (CVSDM). TELE3113 – ∆ Modulation 23 Sept 2009 p. -6
  • 7. Differential Pulse Code Modulation (DPCM) ~ Input message x∆ (kTs ) d (kTs ) = x∆ (kTs ) − x∆ (kTs ) DPCM signal signal + x(t ) Sampler Quantizer Encoder - ~ (kT ) x∆ s Delay ~ (kT ) = ~ ((k − 1)T ) + d ((k − 1)T ) x∆ s x∆ s s Received Recovered d (kTs ) signal DPCM signal Reconstruction Decoder filter ~ (kT ) xq s Delay ~ (kT ) = ~ ((k − 1)T ) + d ((k − 1)T ) xq s xq s s TELE3113 – ∆ Modulation 23 Sept 2009 p. -7