Concept

Relaxation (physics)

Summary
In the physical sciences, relaxation usually means the return of a perturbed system into equilibrium. Each relaxation process can be categorized by a relaxation time τ. The simplest theoretical description of relaxation as function of time t is an exponential law exp(−t/τ) (exponential decay). In simple linear systems Mechanics: Damped unforced oscillator Let the homogeneous differential equation: :m\frac{d^2 y}{d t^2}+\gamma\frac{d y}{d t}+ky=0 model damped unforced oscillations of a weight on a spring. The displacement will then be of the form y(t) = A e^{-t/T} \cos(\mu t - \delta). The constant T (=2m/\gamma) is called the relaxation time of the system and the constant μ is the quasi-frequency. Electronics: RC circuit In an RC circuit containing a charged capacitor and a resistor, the voltage decays exponentially: : V(t)=V_0 e^{-\frac{t}{RC}} \ , The constant \tau = RC\ is cal
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