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Musical-Applications-of-Microprocessors-2ed-Chamberlin-H-1987

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234 MUSICAL ApPLICATIONS OF MICROPROCESSORS<br />

MOST<br />

SIGNIFICANT<br />

3 BITS<br />

{<br />

MSB<br />

7<br />

6<br />

5<br />

4<br />

3<br />

2<br />

I<br />

o<br />

TO CORRESPONDING<br />

ANALOG SWITCHES<br />

LEAST<br />

SIGNIFICANT<br />

BITS<br />

~<br />

V,efh<br />

LADDER<br />

DAC<br />

Vout<br />

V,efl<br />

Fig. 7-9. Segmented DAC<br />

The split can be made anywhere, but the incentive is to apply most <strong>of</strong> the<br />

bits to the ladder. Commercial units typically apply the most significant 3 or<br />

4 bits to the resistor string DAC. Other circuit structures using current<br />

division and interpolation are also possible.<br />

The main advantage <strong>of</strong> this circuit is much improved differential<br />

linearity for a given level <strong>of</strong> resistor accuracy. For example, a 16-bit<br />

segmented DAC using 16 segments can be guaranteed monotonic using<br />

resistors in the ladder section that would otherwise only be precise enough for<br />

a 12-bit unit. This is a 16-fold relaxation in accuracy requirement that much<br />

more than pays for the increased circuit complexity over what a straight 16­<br />

bit ladder-type DAC would need. However, as with the original resistor<br />

string DAC, the integral linearity is no better than the resistor accuracy in the<br />

string section, so such a DAC might only have 12-bit equivalent accuracy. In<br />

applications in which step-to-step uniformity is more important than slight<br />

curvature <strong>of</strong> the overall transfer function, segmented DACs can be very<br />

valuable. The need for good differential and/or integral linearity will be<br />

discussed in the DAC applications described in succeeding chapters.

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