Operational Amplifier

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Presentation transcript:

Operational Amplifier Lecture 1 Op-Amp Introduction of Operation Amplifier (Op-Amp) Analysis of ideal Op-Amp applications Comparison of ideal and non-ideal Op-Amp Non-ideal Op-Amp consideration Ref:080114HKN Operational Amplifier

Operational Amplifier (Op-Amp) Very high differential gain High input impedance Low output impedance Provide voltage changes (amplitude and polarity) Used in oscillator, filter and instrumentation Accumulate a very high gain by multiple stages Ref:080114HKN Operational Amplifier

Operational Amplifier IC Product DIP-741 Dual op-amp 1458 device Ref:080114HKN Operational Amplifier

Operational Amplifier Single-Ended Input + terminal : Source – terminal : Ground 0o phase change + terminal : Ground – terminal : Source 180o phase change Ref:080114HKN Operational Amplifier

Operational Amplifier Double-Ended Input Differential input 0o phase shift change between Vo and Vd Qu: What Vo should be if, Ans: (A or B) ? (A) (B) Ref:080114HKN Operational Amplifier

Operational Amplifier Distortion The output voltage never excess the DC voltage supply of the Op-Amp Ref:080114HKN Operational Amplifier

Common-Mode Operation Same voltage source is applied at both terminals Ideally, two input are equally amplified Output voltage is ideally zero due to differential voltage is zero Practically, a small output signal can still be measured Note for differential circuits: Opposite inputs : highly amplified Common inputs : slightly amplified  Common-Mode Rejection Ref:080114HKN Operational Amplifier

Common-Mode Rejection Ratio (CMRR) Differential voltage input : Common voltage input : Common-mode rejection ratio: Output voltage : Note: When Gd >> Gc or CMRR  Vo = GdVd Gd : Differential gain Gc : Common mode gain Ref:080114HKN Operational Amplifier

Operational Amplifier CMRR Example What is the CMRR? Solution : (2) (1) NB: This method is Not work! Why? Ref:080114HKN Operational Amplifier

Operational Amplifier Op-Amp Properties Infinite Open Loop gain The gain without feedback Equal to differential gain Zero common-mode gain Pratically, Gd = 20,000 to 200,000 (2) Infinite Input impedance Input current ii ~0A T- in high-grade op-amp m-A input current in low-grade op-amp (3) Zero Output Impedance act as perfect internal voltage source No internal resistance Output impedance in series with load Reducing output voltage to the load Practically, Rout ~ 20-100  Ref:080114HKN Operational Amplifier

Frequency-Gain Relation Ideally, signals are amplified from DC to the highest AC frequency Practically, bandwidth is limited 741 family op-amp have an limit bandwidth of few KHz. 20log(0.707)=3dB Unity Gain frequency f1: the gain at unity Cutoff frequency fc: the gain drop by 3dB from dc gain Gd GB Product : f1 = Gd fc Ref:080114HKN Operational Amplifier

Operational Amplifier GB Product Example: Determine the cutoff frequency of an op-amp having a unit gain frequency f1 = 10 MHz and voltage differential gain Gd = 20V/mV Sol: Since f1 = 10 MHz By using GB production equation f1 = Gd fc fc = f1 / Gd = 10 MHz / 20 V/mV = 10  106 / 20  103 = 500 Hz 10MHz ? Hz Ref:080114HKN Operational Amplifier

Ideal Vs Practical Op-Amp Open Loop gain A  105 Bandwidth BW 10-100Hz Input Impedance Zin >1M Output Impedance Zout 0  10-100  Output Voltage Vout Depends only on Vd = (V+V) Differential mode signal Depends slightly on average input Vc = (V++V)/2 Common-Mode signal CMRR 10-100dB Ref:080114HKN Operational Amplifier

Ideal Op-Amp Applications Analysis Method : Two ideal Op-Amp Properties: The voltage between V+ and V is zero V+ = V The current into both V+ and V termainals is zero For ideal Op-Amp circuit: Write the kirchhoff node equation at the noninverting terminal V+ Write the kirchhoff node eqaution at the inverting terminal V Set V+ = V and solve for the desired closed-loop gain Ref:080114HKN Operational Amplifier

Noninverting Amplifier Kirchhoff node equation at V+ yields, Kirchhoff node equation at V yields, Setting V+ = V– yields or Ref:080114HKN Operational Amplifier

Operational Amplifier Noninverting amplifier Noninverting input with voltage divider Less than unity gain Voltage follower Ref:080114HKN Operational Amplifier

Operational Amplifier Inverting Amplifier Kirchhoff node equation at V+ yields, Kirchhoff node equation at V yields, Setting V+ = V– yields Notice: The closed-loop gain Vo/Vin is dependent upon the ratio of two resistors, and is independent of the open-loop gain. This is caused by the use of feedback output voltage to subtract from the input voltage. Ref:080114HKN Operational Amplifier

Operational Amplifier Multiple Inputs Kirchhoff node equation at V+ yields, Kirchhoff node equation at V yields, Setting V+ = V– yields Ref:080114HKN Operational Amplifier

Operational Amplifier Inverting Integrator Now replace resistors Ra and Rf by complex components Za and Zf, respectively, therefore Supposing The feedback component is a capacitor C, i.e., The input component is a resistor R, Za = R Therefore, the closed-loop gain (Vo/Vin) become: where What happens if Za = 1/jC whereas, Zf = R? Inverting differentiator Ref:080114HKN Operational Amplifier

Operational Amplifier Op-Amp Integrator Example: Determine the rate of change of the output voltage. Draw the output waveform. Solution: (a) Rate of change of the output voltage (b) In 100 s, the voltage decrease Ref:080114HKN Operational Amplifier

Op-Amp Differentiator Ref:080114HKN Operational Amplifier

Non-ideal case (Inverting Amplifier)  Equivalent Circuit 3 categories are considering Close-Loop Voltage Gain Input impedance Output impedance Ref:080114HKN Operational Amplifier

Operational Amplifier Close-Loop Gain Applied KCL at V– terminal, By using the open loop gain,   The Close-Loop Gain, Av Ref:080114HKN Operational Amplifier

Operational Amplifier Close-Loop Gain When the open loop gain is very large, the above equation become, Note : The close-loop gain now reduce to the same form as an ideal case Ref:080114HKN Operational Amplifier

Operational Amplifier Input Impedance Input Impedance can be regarded as, where R is the equivalent impedance of the red box circuit, that is However, with the below circuit, Ref:080114HKN Operational Amplifier

Operational Amplifier Input Impedance Finally, we find the input impedance as,  Since, , Rin become, Again with Note: The op-amp can provide an impedance isolated from input to output Ref:080114HKN Operational Amplifier

Operational Amplifier Output Impedance Only source-free output impedance would be considered, i.e. Vi is assumed to be 0 Firstly, with figure (a), By using KCL, io = i1+ i2 By substitute the equation from Fig. (a), R and A comparably large, Ref:080114HKN Operational Amplifier