The autocorrelation function is related by the Fourier transform to the spectral density of this quantityaccording to the Weiner-Kinchin theorem.
The autocorrelation function is related by the Fourier transform to the spectral density of this quantityaccording to the Weiner-Kinchin theorem. In the relativistic limit, this quantity is proportional to the sixthpower of the Lorentz gamma. One formula giving this quantity is integrated between two time periods inorder to give the magnitude of the radiation reaction, and states that it is proportional to charge squaredtimes acceleration squared. Those expressions are named for Lienard and (*) Larmor. Equating the input andoutput value of this quantity is used to derive the mechanical advantage. This quantity is given by the integral of thedot product of force and velocity, or the derivative of work with respect to time. For 10 points, name this quantitymeasured in watts.
The autocorrelation function is related by the Fourier transform to the spectral density of this quantityaccording to the Weiner-Kinchin theorem.
power