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"Chapter 1 - The Op Amp's Place in the World" - HTL Wien 10

"Chapter 1 - The Op Amp's Place in the World" - HTL Wien 10

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12-2<br />

<strong>The</strong> ADC selection is based on several system criteria such as resolution, conversion<br />

speed, power requirements, physical size, processor compatibility, and <strong>in</strong>terface structure.<br />

<strong>The</strong> ADC must have enough bits to obta<strong>in</strong> <strong>the</strong> resolution required by <strong>the</strong> accuracy<br />

specification. <strong>The</strong> formula for calculat<strong>in</strong>g <strong>the</strong> resolution of an ADC is given <strong>in</strong> Equation<br />

12–1 where n is <strong>the</strong> number of significant bits conta<strong>in</strong>ed <strong>in</strong> <strong>the</strong> ADC.<br />

RESOLUTION 2 (12–1)<br />

n<br />

Some confusion exists about <strong>the</strong> word bits because <strong>the</strong> same word is used for b<strong>in</strong>ary bits<br />

and significant bits. B<strong>in</strong>ary bits are ones and zeros used to calculate b<strong>in</strong>ary numbers; for<br />

example, a converter with 8 different digital states has 8 significant bits and 2 n = 256 b<strong>in</strong>ary<br />

bits (see Figure 12–2). <strong>The</strong> voltage value of a s<strong>in</strong>gle bit, called a least significant bit (LSB),<br />

is calculated <strong>in</strong> Equation 12–2.<br />

8-bit Converter<br />

Digital Code<br />

1 0 0 1 1 1 1 0<br />

Intermediate<br />

Bits<br />

MSB LSB<br />

Figure 12–2. Significant Bits versus B<strong>in</strong>ary Bits<br />

LSB FSV<br />

2 n<br />

Number of B<strong>in</strong>ary Bits = 2n = 28 = 256<br />

(12–2)<br />

FSV is <strong>the</strong> full-scale voltage of <strong>the</strong> converter <strong>in</strong> volts; hence, a 12-bit converter FSV = <strong>10</strong><br />

volts has an LSB equal to <strong>10</strong>/2 12 = 2.441406 mV/bit. In an ADC, an LSB is <strong>the</strong> maximum<br />

voltage change required to for a one-bit output change, and <strong>in</strong> an ADC an LSB is def<strong>in</strong>ed<br />

as LSB = FSV/(2 n – 1).<br />

Conversion speed is not critical <strong>in</strong> temperature measurement applications because temperature<br />

changes occur at slow rates. Directional control <strong>in</strong> a rocket travel<strong>in</strong>g at Mach 2<br />

happens much faster than temperature changes, so conversion speed is an important<br />

factor <strong>in</strong> rocket applications. <strong>The</strong> speed of an ADC is generally thought of as <strong>the</strong> conversion<br />

time plus <strong>the</strong> time required between conversions, and conversion speed dictates <strong>the</strong><br />

converter structure. When conversion speed is a primary specification a flash converter<br />

is used, and flash converters require low impedance driv<strong>in</strong>g circuits. This is an example<br />

of a converter impos<strong>in</strong>g a specification requirement, low output impedance, on <strong>the</strong> driv<strong>in</strong>g<br />

amplifier.

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