phase

[xiàng wèi]
Physical terms
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Phase is the position of a wave in its cycle at a specific time: peak trough Or the scale of a point between them [1] Phase describes the change of signal waveform measure , usually in degrees (angles), also known as phase angle When the signal waveform changes in a periodic manner, the waveform cycle is 360 °.
Chinese name
phase
Foreign name
phase
Alias
mutually
expression
i=Isin2πft
Applicable fields
Electricity, engineering
Applied discipline
Physics

Basic concepts

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Phase is often used in science Areas such as mathematics Physics Learning, etc.
Phase in function formula
stay function Y=Acos (ω x+φ), ω x+φ is called phase.
In AC, the phase reflects the state of AC at any time physical quantity The magnitude and direction of alternating current varies with time. such as Sinusoidal AC current, whose formula is i=I sin two π ft i Is the instantaneous value of AC current, I Is the maximum value of AC current, f Is the frequency of alternating current, t Is the time. As time goes by, AC current can change from zero to maximum, from maximum to zero, from zero to negative maximum, and from negative maximum to zero. stay trigonometric function in two π ft It is equivalent to radian, which reflects the state of AC at any time, whether it is increasing or decreasing, positive or negative, and so on. So put two π ft It's called phase, or phase [2]

phase noise

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phase noise It is another kind of signal timing change measure The result of Frequency domain Internal display, yes frequency Domain concept Phase noise refers to the ratio of the noise density per Hz to the total signal power, which is represented by the random drift of the carrier phase. It is an important index to evaluate the spectral purity of the frequency source (oscillator). Phase noise actually describes the short-term stability of the carrier frequency (phase), which is due to the random fluctuation of the output signal phase caused by various noises in the system. In the frequency domain, the phase noise is the sideband noise around the carrier spectrum, which reflects the short-term instability of the signal waveform. The smaller the phase noise, the higher the spectral purity of the signal and the better the frequency stability.
The calculation formula of phase noise is: PN (f)=PN0+10log (f/f0)+10log (Δ f/BW).
In this formula, PN (f) represents the phase noise, PN0 is the out of band signal strength, f is the signal frequency, f0 is the out of band signal frequency level, Δ f is the noise bandwidth, and BW is the original signal bandwidth. This formula can be used to estimate the phase noise level under different frequency and bandwidth conditions.
without phase noise , then the whole power of the oscillator should be concentrated at the frequency f=f0. However, the appearance of phase noise extends part of the oscillator power to adjacent frequencies, resulting in sidebands.
phase noise Usually defined as d at a given offset frequency B C/Hz value, where dBc is the ratio of power at this frequency and total power in dB. An oscillator at a certain offset frequency phase noise It is defined as the ratio of signal power within 1Hz bandwidth at this frequency to the total power of the signal.

phase difference

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Two with the same frequency alternating current The difference of phase is called phase difference, or phase difference. These two alternating currents with the same frequency can be two alternating currents electric current , can be two exchanges Voltage , can be two exchanges emf , or any two of the three quantities [3]
For example, the phase difference between the AC voltage applied to the circuit and the AC current passing through the circuit is studied. If the circuit is pure resistance , then the phase difference between the AC voltage and the AC current is equal to zero. That is to say, when the AC voltage is equal to zero, the AC current is also equal to zero. When the AC voltage reaches the maximum value, the AC current also reaches the maximum value. This condition is called in-phase, or in-phase. If the circuit contains inductance and capacitance The phase difference between the AC voltage and the AC current is generally not equal to zero, that is, it is generally different from the phase, or the voltage is ahead of the current, or the current is ahead of the voltage.
Add to transistor amplifier Base AC voltage on and from collector The phase difference between the output AC voltage and the output AC voltage is exactly 180 °. This situation is called Antiphase Bit, or inverted phase.
Simple harmonic motion Phase difference in: if the frequencies of two simple harmonic motions are equal, their initial phases are φ1,φ2 When φ2>φ1 Their phase difference is
△φ=(ωt+φ2)-(ωt+φ1)=φ2-φ1
At this time, we often say that the phase of 2 is ahead of that of 1 △φ