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Hartley Oscillator: Simulation and Characteristics, Guías, Proyectos, Investigaciones de Electrónica

A simulation of a hartley oscillator and discusses its purpose, components, and operation. The hartley oscillator is an lc oscillator that uses an inductive voltage divider to sustain oscillations. Procedures for setting up the simulation in multisim and calculating the oscillation frequency and gain. It also includes an additional challenge to redesign the circuit for a lower gain.

Tipo: Guías, Proyectos, Investigaciones

2020/2021

Subido el 08/08/2022

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Experiment 7: The Hartley Oscillator
Purpose and Discussion
The purpose of this simulation is to demonstrate the characteristics and operation of a
Hartley oscillator. The Hartley oscillator is characterized by the inductive voltage
divider made up of L1 and L2. This feedback voltage is used to sustain the oscillations.
Once again, the parallel LC resonant circuit is responsible for the oscillator
frequency.
As with other LC oscillators, the Barkhausen criteria must be met in order for
oscillation to take place. Specifically the gain from input to output must be one and
the net phase around the loop must be zero. In the design in Figure 7-1, the BJT must
have a voltage gain greater than the ratio L1 /L2 in order to sustain oscillations. In
other words, the gain of the BJT must make up for the attenuation created by the
feedback fraction:
Parts
DC 12 V Supply
Transistor: Ideal BJT
Resistors: 500 , 10 k
Inductor: virtual 0.5 mH, 2.5 mH
Capacitor: virtual 1 µF
Test Equipment
Oscilloscope
Formulae
Frequency of Oscillation
Equation 7-1
Gain
Equation 7-2
BL
LSince AvB then Av B
L
L
=>>=
2
1
1
2
11
.,
fRC
C
=
1
26
π
Av L
L
>
1
2
pf3
pf4

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33

Experiment 7: The Hartley Oscillator

Purpose and Discussion

The purpose of this simulation is to demonstrate the characteristics and operation of a Hartley oscillator. The Hartley oscillator is characterized by the inductive voltage divider made up of L 1 and L2. This feedback voltage is used to sustain the oscillations. Once again, the parallel LC resonant circuit is responsible for the oscillator frequency.

As with other LC oscillators, the Barkhausen criteria must be met in order for oscillation to take place. Specifically the gain from input to output must be one and the net phase around the loop must be zero. In the design in Figure 7-1, the BJT must have a voltage gain greater than the ratio L 1 /L 2 in order to sustain oscillations. In other words, the gain of the BJT must make up for the attenuation created by the feedback fraction:

Parts

DC 12 V Supply Transistor: Ideal BJT Resistors: 500 Ω, 10 kΩ Inductor: virtual 0.5 mH, 2.5 mH Capacitor: virtual 1 μF

Test Equipment

  • Oscilloscope

Formulae

Frequency of Oscillation

Equation 7-

Gain

Equation 7-

B

L

L

Since AvB then Av B

L

L

2 1

1 2

f RC

C =

Av

L

L

1 2

34 Understanding RF Circuits with Multisim

Total Inductance

L = L 1 + L 2 Equation 7-

Procedure

Figure 7-

  1. Connect the circuit components illustrated in Figure 7-1.
  2. Double-click the Oscilloscope to view its display. Set the time base to 200 μs/Div and Channel A to 2V/Div. Select Auto triggering and DC coupling.
  3. Select Simulate/Interactive Simulation Settings, and select Set to Zero for Initial Conditions.
  4. Start the simulation. The oscillator may take a few seconds to stabilize. Measure the frequency of oscillation.
  5. Compare with theoretical calculations. f (^) c = measured = calculated
  6. Stop the simulation and place a Spectrum Analyzer on the workspace.
  7. Connect the output lead of the oscillator to the input of the Spectrum Analyzer. Double-click on the Spectrum Analyzer to open its window.
  8. Press Set Span , set Span = 10 kHz, Center = 5 kHz and Amplitude = Lin and click Enter.
  9. Restart the simulation. When the oscillator has stabilized, drag the red marker to the position of the spectrum line observed. Note the frequency in the lower left corner of the spectrum analyzer window. f (^) c =

36 Understanding RF Circuits with Multisim