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ADC in Analog Electronics, Study notes of Analog Electronics

An ADC (Analog-to-Digital Converter) is a fundamental component of analog electronics that converts an analog signal to a digital signal. The conversion process involves measuring the amplitude of the input analog signal at a regular time interval, and then representing the measured values as binary numbers. The resulting digital signal can then be processed by a digital system, such as a microcontroller, computer, or DSP (Digital Signal Processor).

Typology: Study notes

2022/2023

Available from 05/03/2023

rvs-manoj
rvs-manoj 🇮🇳

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Download ADC in Analog Electronics and more Study notes Analog Electronics in PDF only on Docsity! What is ADC  An electronic integrated circuit which transforms a signal from analog (continuous) to digital (discrete) form.  Analog signals are directly measurable quantities.  Digital signals only have two states. For digital computer, we refer to binary states, 0 and 1. ADC process uI(t) C Quantizing & Encoding Dn-1 D1D0 … uI′(t)S S/H circuit Input analog signal Output digital signal 2 steps  Sampling and Holding (S/H)  Quantizing and Encoding (Q/E) Accuracy of A/D Conversion There are two ways to best improve the accuracy of A/D conversion:  increasing the resolution which improves the accuracy in measuring the amplitude of the analog signal.  increasing the sampling rate which increases the maximum frequency that can be measured. Accuracy of A/D Conversion  Low Accuracy Time R es ol ut io n Time R es ol ut io n  Improved Types of A/D Converters By: Todd Sifleet  Dual Slope A/D Converter  Successive Approximation A/D Converter  Flash A/D Converter  Delta-Sigma A/D Converter  Other  Voltage-to-frequency, staircase ramp or single slope, charge balancing or redistribution, switched capacitor, tracking, and synchro or resolver How Does it Work Cont.  At t<0, S1 is set to ground, S2 is closed, and counter=0.  At t=0 a conversion begins and S2 is open, and S1 is set so the input to the integrator is Vin.  S1 is held for TINT which is a constant predetermined time interval.  When S1 is set the counter begins to count clock pulses, the counter resets to zero after TINT  Vout of integrator at t=TINT is VINTINT/RC is linearly proportional to VIN  At t=TINT S1 is set so -Vref is the input to the integrator which has the voltage VINTINT/RC stored in it.  The integrator voltage then drops linearly with a slop -Vref/RC.  A compartor is used to determine when the output voltage of the integrator crosses zero  When it is zero the digitized output value is the state of the counter. Dual Slope A/D Converter Pros and Cons PROS  Conversion result is insensitive to errors in the component values.  Fewer adverse affects from “noise”  High Accuracy CONS  Slow  Accuracy is dependent on the use of precision external components  Cost Flash A/D Converter  Fundamental Components (For N bit Flash A/D)  2N-1 Comparators  2N Resistors  Control Logic ADC Resolution Comparison 0 5 10 15 20 25 Sigma-Delta Successive Approx Flash Dual Slope Resolution (Bits) Type Speed (relative) Cost (relative) Dual Slope Slow Med Flash Very Fast High Successive Appox Medium – Fast Low Sigma-Delta Slow Low ADC Types Comparison Successive Approximation ADC Circuit •Uses a n-bit DAC to compare DAC and original analog results. •Uses Successive Approximation Register (SAR) supplies an approximate digital code to DAC of Vin. •Comparison changes digital output to bring it closer to the input value. •Uses Closed-Loop Feedback Conversion Successive Approximation ADC Process 1. MSB initialized as 1 2. Convert digital value to analog using DAC 3. Compares guess to analog input 4. Is Vin>VDAC • Set bit 1 • If no, bit is 0 and test next bit Closed-Loop SAR DAC Output VIN - + 1000 0000 Is Vin > ½ ADC range? 0 0 If no, then test next bit Vref Successive Approximation Example Example  10 bit ADC  Vin= 0.6 volts (from analog device)  Vref=1 volts  Find the digital value of Vin N=2n (N of possible states) N=1024 Vmax-Vmin/N = 1 Volt/1024 = 0.0009765625V of Vref (resolution) Successive Approximation  MSB (bit 9)  Divided Vref by 2  Compare Vref /2 with Vin  If Vin is greater than Vref /2 , turn MSB on (1)  If Vin is less than Vref /2 , turn MSB off (0)  Vin =0.6V and V=0.5  Since Vin>V, MSB = 1 (on) Successive Approximation  Next Calculate MSB-1 (bit 8)  Compare Vin=0.6 V to V=Vref/2 + Vref/4= 0.5+0.25 =0.75V  Since 0.6<0.75, MSB is turned off  Calculate MSB-2 (bit 7)  Go back to the last voltage that caused it to be turned on (Bit 9) and add it to Vref/8, and compare with Vin  Compare Vin with (0.5+Vref/8)=0.625  Since 0.6<0.625, MSB is turned off
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