THE FREQUENCY DEPENDENCE OF THE SPECIFIC HEAT AT THE GLASS TRANSITION

By the use of pulse shaping, a broadband transmissive passive cavity and shot noise resolving interference detection, the covariance matrices of spectral amplitude and phase noise of

“Evaluating deep scattering spectra with deep neural networks on large-scale spontaneous speech task.” In: Proceedings of the IEEE International Conference on Acoustics, Speech

The existence of a minimum time below which it is impossible to descend, necessarily implies the existence of a maximum speed: in fact, if ad absurdum it

specific heat contains contributions not only from the strongly coupled levels which are observed in phonon scattering experiments but also from more weakly coupled levels..

For instance, deviations from the linear specific heat observed experimentally in glasses /l/, can be understood in terms of a pro- gressive freezing of the defects contributing to

4(a,b) illustrates in low frequency the frequency of the fault (2fe) and in high frequency we note the presence of the frequency f MLI -2fe.The table below summarizes the results

But in the case when individual components are highly reliable (in the sense that failure rates are much smaller than the repair rates), this often requires a very long computation

This proof, which uses Wiener representation of the heat kernel and Wick’s theorem, gives an explanation of the shape of the formula and an interpretation of a so-called