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0:11
This simulation shows a Ring Oscillator, a fundamental type of oscillator built using an odd number of inverting stages, here implemented with MOSFET inverters. Each inverter introduces a phase shift of 180°, and with three stages, the total phase shift becomes 540°, effectively 180° for sustained oscillation as per the Barkhausen criterion. The capacitors at each node determine the delay, which controls the oscillation frequency. The waveforms above display three out-of-phase outputs (blue, gre
30.6K views
7 months ago
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Electronics Education
0:17
This simulation demonstrates a ring oscillator, a classic example of how oscillation can be created using only inverting stages and feedback. At the bottom, you can see an odd number of inverter blocks connected in a closed loop. Because the total loop inversion is odd, the circuit can never settle into a stable logic state. Any small change or noise keeps propagating around the loop, forcing continuous transitions between high and low levels. At the top, the waveforms show how each stage output
43.4K views
4 months ago
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Electronics Education
0:13
This simulation shows an inverter-based ring oscillator where the oscillation is intentionally started by manually switching the first NOT gate. When the switch toggles, it creates the initial voltage transition required to break the unstable equilibrium of the closed inverter loop. Because the loop contains an odd number of inversions, the signal cannot remain fixed at logic high or low. Instead, the transition keeps propagating from one inverter stage to the next, continuously regenerating its
31.9K views
3 months ago
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Electronics Education
0:15
A ring oscillator is created by connecting an odd number of inverters in a loop so the signal continuously inverts and feeds back, producing a free-running square wave. In your simulation five inverters are used, so the output endlessly switches between high and low. The frequency depends on the total delay of all stages. Each inverter has a small switching delay, and the loop needs two passes through all stages to complete one full cycle. The simulation shows a frequency of about 1.05 kHz, whic
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