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Allan variance
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===Oscillator model=== The oscillator being analysed is assumed to follow the basic model of : <math>V(t) = V_0 \sin (\Phi(t)).</math> The oscillator is assumed to have a nominal frequency of <math>\nu_\text{n}</math>, given in cycles per second (SI unit: [[hertz]]). The nominal [[angular frequency]] <math>\omega_\text{n}</math> (in radians per second) is given by : <math>\omega_\text{n} = 2\pi \nu_\text{n}.</math> The total phase can be separated into a perfectly cyclic component <math>\omega_\text{n} t</math>, along with a fluctuating component <math>\varphi(t)</math>: : <math>\Phi(t) = \omega_\text{n}t + \varphi(t) = 2\pi \nu_\text{n}t + \varphi(t).</math>
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