A simple network design is a key feature of the Pierce circuit, as illustrated by these 1-MHz oscillators. Operating the crystal slightly above resonance requires only one high-gain transistor stage. Operating it exactly at series resonance requires an additional RC phase lag and two transistors, which can have lower gain.
The Pierce oscillator is a type of crystal oscillator that utilizes a feedback loop to generate oscillations. It typically consists of a crystal, a transistor (or a combination of transistors), and passive components such as resistors and capacitors. The unique aspect of the Pierce circuit is its ability to operate efficiently at various frequencies, particularly around 1 MHz in this context.
When the crystal is operated slightly above its resonant frequency, the circuit can achieve stable oscillation with minimal complexity, requiring only a single high-gain transistor. This configuration is advantageous for applications where simplicity and space-saving are paramount. The high-gain transistor amplifies the signal, ensuring that the oscillation continues without the need for additional components.
Conversely, when the crystal is operated at its exact series resonance, the configuration demands an additional RC phase lag network and a second transistor. This adjustment is necessary to maintain the phase condition required for sustained oscillation, as the feedback loop must provide a total phase shift of 360 degrees (or 0 degrees) to ensure that the output is in phase with the input. The introduction of a second transistor allows for lower gain transistors to be used, which can be beneficial in applications where power consumption is a concern.
The choice of using a single or dual transistor configuration ultimately depends on the specific requirements of the application, including frequency stability, power consumption, and circuit complexity. The Pierce circuit's versatility makes it suitable for a wide range of applications in frequency generation, timing circuits, and signal processing, where precise frequency control is essential.Simple network design is a key feature of the Pierce circuit, as these 1-MHz oscillators illustrate.Operating the crystal slightly above resonance (Fig.21-5a) requires only one high-gain transistor stage.Operating it exactly at series resonance (Fig. 21-5b) requires an extra RC phase lag and two transistors which can have lower gain.. 🔗 External reference
RC oscillators utilize resistors and capacitors to produce low or audio-frequency signals. Therefore, they are often referred to as audio-frequency (A.F) oscillators.
RC oscillators are fundamental circuit designs utilized in various applications for generating periodic waveforms, particularly in the audio...
Unlike conventional small-signal methods, employing large-signal, time-domain design techniques facilitates the development of low-noise grounded-base oscillators suitable for VHF/UHF applications.
The implementation of large-signal, time-domain design techniques in the creation of grounded-base oscillators represents a significant advancement in the field...
In order to generate a single note you may try these simple circuits. With only three components you may implement some basic buzzers. You need a telephone earpiece for the first circuit. Any old telephone set has got one...
The discussion has focused on oscillators that utilize L-C tuned circuits, which create a 180° phase shift due to inductive or capacitive coupling, in addition to another 180° phase shift produced by the transistor itself. These L-C oscillators are...
This circuit is an oscillator at frequency 10MHZ, using IC 1A and IC1B and a frequency divider. Using the IC2 it divides the pulses to 10. IC1C is a buffer. The variable capacitor 39pF is microtuning the frequency. The...
A linear feedback amplifier that incorporates reactive elements can produce sinusoidal oscillations at a frequency where the loop gain Ab equals -1. The sine wave oscillators examined in this experiment comprise two interconnected components: the amplifier section and the...
We use cookies to enhance your experience, analyze traffic, and serve personalized ads.
By clicking "Accept", you agree to our use of cookies.
Learn more