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Analog-to-Digital Converter (ADC)
Signal Types
Analog Signals
 Any continuous signal that a
time varying variable of the
signal is a representation of
some other time varying
quantity
 Measures one quantity in
terms of some other quantity
 Examples
• Speedometer needle as
function of speed
• Radio volume as function of
knob movement
t
Signal Types
Digital Signals
 Consist of only two states
 Binary States
 On and off
 Computers can only
perform processing on
digitized signals
0
1
Analog-Digital Converter (ADC)
An electronic integrated circuit which converts
a signal from analog (continuous) to digital
(discrete) form
Provides a link between the analog world of
transducers and the digital world of signal
processing and data handling
Analog-Digital Converter (ADC)
An electronic integrated circuit which converts
a signal from analog (continuous) to digital
(discrete) form
Provides a link between the analog world of
transducers and the digital world of signal
processing and data handling
ADC Conversion Process
Two main steps of process
1. Sampling and Holding
2. Quantization and Encoding
t
t
Input: Analog Signal
Sampling and
Hold
Quantizing
and
Encoding
Analog-to-Digital Converter
ADC Process
t
Continuous Signal
Sampling & Hold
 Measuring analog signals
at uniform time intervals
 Ideally twice as fast as
what we are sampling
 Digital system works with
discrete states
 Taking samples from each
location
 Reflects sampled and
hold signal
 Digital approximation
ADC Process
t
Sampling & Hold
 Measuring analog signals
at uniform time intervals
 Ideally twice as fast as
what we are sampling
 Digital system works with
discrete states
 Taking samples from each
location
 Reflects sampled and
hold signal
 Digital approximation
ADC Process
t
Sampling & Hold
 Measuring analog signals
at uniform time intervals
 Ideally twice as fast as
what we are sampling
 Digital system works with
discrete states
 Taking a sample from each
location
 Reflects sampled and
hold signal
 Digital approximation
ADC Process
t
Sampling & Hold
 Measuring analog signals
at uniform time intervals
 Ideally twice as fast as
what we are sampling
 Digital system works with
discrete states
 Taking samples from each
location
 Reflects sampled and
hold signal
 Digital approximation
ADC Process
Quantizing
 Separating the input signal
into a discrete states with K
increments
 K=2N
 N is the number of bits of the
ADC
 Analog quantization size
 Q=(Vmax-Vmin)/2N
 Q is the Resolution
Encoding
 Assigning a unique
digital code to each
state for input into the
microprocessor
QUANTISATION
ADC Process
Quantization & Coding
 Use original analog
signal
ADC Process
Quantization & Coding
 Use original analog
signal
 Apply 2 bit coding
K=22 00
01
10
11
00
11
10
01
ADC Process
Quantization & Coding
 Use original analog
signal
 Apply 2 bit coding
K=22 00
01
10
11
00
11
10
01
ADC Process
Quantization & Coding
 Use original analog
signal
 Apply 3 bit coding
K=23 000
001
010
011
100
101
110
111
ADC Process
Quantization & Coding
 Use original analog
signal
 Apply 3 bit coding
 Better representation of
input information with
additional bits
 MCS12 has max of 10
bits
K=23 000
001
010
011
100
101
110
111
K=16 0000 K=…
.
.
.
1111
ADC Process-Accuracy
Sampling Rate, Ts
 Based on number of steps
required in the conversion
process
 Increases the maximum
frequency that can be
measured
Resolution, Q
 Improves accuracy in
measuring amplitude of
analog signal
 Limited by the signal-to-
noise ratio (~6dB)
t t
The accuracy of an ADC can be improved by increasing:
ADC Process-Accuracy
Sampling Rate, Ts
 Based on number of steps
required in the conversion
process
 Increases the maximum
frequency that can be
measured
Resolution (bit depth), Q
 Improves accuracy in
measuring amplitude of
analog signal
t t
The accuracy of an ADC can be improved by increasing:

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ADC_class.pptx

  • 2. Signal Types Analog Signals  Any continuous signal that a time varying variable of the signal is a representation of some other time varying quantity  Measures one quantity in terms of some other quantity  Examples • Speedometer needle as function of speed • Radio volume as function of knob movement t
  • 3. Signal Types Digital Signals  Consist of only two states  Binary States  On and off  Computers can only perform processing on digitized signals 0 1
  • 4. Analog-Digital Converter (ADC) An electronic integrated circuit which converts a signal from analog (continuous) to digital (discrete) form Provides a link between the analog world of transducers and the digital world of signal processing and data handling
  • 5. Analog-Digital Converter (ADC) An electronic integrated circuit which converts a signal from analog (continuous) to digital (discrete) form Provides a link between the analog world of transducers and the digital world of signal processing and data handling
  • 6. ADC Conversion Process Two main steps of process 1. Sampling and Holding 2. Quantization and Encoding t t Input: Analog Signal Sampling and Hold Quantizing and Encoding Analog-to-Digital Converter
  • 7. ADC Process t Continuous Signal Sampling & Hold  Measuring analog signals at uniform time intervals  Ideally twice as fast as what we are sampling  Digital system works with discrete states  Taking samples from each location  Reflects sampled and hold signal  Digital approximation
  • 8. ADC Process t Sampling & Hold  Measuring analog signals at uniform time intervals  Ideally twice as fast as what we are sampling  Digital system works with discrete states  Taking samples from each location  Reflects sampled and hold signal  Digital approximation
  • 9. ADC Process t Sampling & Hold  Measuring analog signals at uniform time intervals  Ideally twice as fast as what we are sampling  Digital system works with discrete states  Taking a sample from each location  Reflects sampled and hold signal  Digital approximation
  • 10. ADC Process t Sampling & Hold  Measuring analog signals at uniform time intervals  Ideally twice as fast as what we are sampling  Digital system works with discrete states  Taking samples from each location  Reflects sampled and hold signal  Digital approximation
  • 11. ADC Process Quantizing  Separating the input signal into a discrete states with K increments  K=2N  N is the number of bits of the ADC  Analog quantization size  Q=(Vmax-Vmin)/2N  Q is the Resolution Encoding  Assigning a unique digital code to each state for input into the microprocessor
  • 13. ADC Process Quantization & Coding  Use original analog signal
  • 14. ADC Process Quantization & Coding  Use original analog signal  Apply 2 bit coding K=22 00 01 10 11 00 11 10 01
  • 15. ADC Process Quantization & Coding  Use original analog signal  Apply 2 bit coding K=22 00 01 10 11 00 11 10 01
  • 16. ADC Process Quantization & Coding  Use original analog signal  Apply 3 bit coding K=23 000 001 010 011 100 101 110 111
  • 17. ADC Process Quantization & Coding  Use original analog signal  Apply 3 bit coding  Better representation of input information with additional bits  MCS12 has max of 10 bits K=23 000 001 010 011 100 101 110 111 K=16 0000 K=… . . . 1111
  • 18. ADC Process-Accuracy Sampling Rate, Ts  Based on number of steps required in the conversion process  Increases the maximum frequency that can be measured Resolution, Q  Improves accuracy in measuring amplitude of analog signal  Limited by the signal-to- noise ratio (~6dB) t t The accuracy of an ADC can be improved by increasing:
  • 19. ADC Process-Accuracy Sampling Rate, Ts  Based on number of steps required in the conversion process  Increases the maximum frequency that can be measured Resolution (bit depth), Q  Improves accuracy in measuring amplitude of analog signal t t The accuracy of an ADC can be improved by increasing: