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Debye equation (redirected from Debye relaxation)
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Debye equation[də′bī i′kwā·zhən]
The equation for the Debye specific heat, which satisfies the Dulong and Petit law at high temperatures and the Debye T 3 law at low temperatures.
References in periodicals archive
In the special case where [tau]' is constant, the ensemble response function is of the form exp (-t/[tau]') and we have classical Debye relaxation.
We see that in the DRT, Debye relaxations are weighted by a probability-density function.
It is well known that the [Chi][double prime] response function in a Debye relaxation
process is represented by a asymmetric loss peak around [[Omega].