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It looks like you are using a Transient Analysis -- that is not the type of analysis that you should use to see the Frequency Domain characteristics of a circuit. Have a look at this article, and let us know what a better SPICE analysis mode would be...PhysicsTest said:TL;DR Summary: Understanding the phase delay
I simulated the below circuit to capture the phase delay between input voltage and output current in LTSpice
PhysicsTest said:I am analyzing the circuit and will come up with the exact problem i am facing.
More accurately, a square wave will start to charge up a capacitor with the initial application of the first pulse. Subsequent pulses alternately start to discharge it and recharge it... (see the OP's transient SPICE simulation):osilmag said:A square wave will charge a capacitor up as soon as it is applied
Phase delay in a circuit refers to the time difference between the input and output signals. In terms of AC signals, it is the angular difference between the voltage and current waveforms. This delay is typically measured in degrees or radians.
A capacitor causes phase delay due to its property of storing and releasing energy. In an AC circuit, the voltage across a capacitor lags the current through it by 90 degrees. This means that the current reaches its maximum value before the voltage does, introducing a phase shift between the two.
The phase delay introduced by a capacitor is always 90 degrees because of its fundamental behavior in an AC circuit. A capacitor's impedance is inversely proportional to the frequency of the AC signal, causing the current to lead the voltage by a quarter cycle, which is equivalent to 90 degrees.
The phase delay of a capacitor in a circuit can be calculated using the formula for the impedance of a capacitor: \( Z = \frac{1}{j\omega C} \), where \( \omega \) is the angular frequency and \( C \) is the capacitance. The phase angle \( \theta \) is given by \( \theta = -\arctan(\frac{1}{\omega RC}) \) in an RC circuit, which simplifies to -90 degrees in a purely capacitive circuit.
Phase delay introduced by capacitors is utilized in various practical applications such as in filters (low-pass, high-pass, band-pass), oscillators, and phase-shift networks. These components are crucial in signal processing, communication systems, and electronic circuits to control the timing and frequency characteristics of signals.