Analysis on an exponential attenuation factor in the modified Friedlander equation by overpressure tests

First the image was transformed into diagonal one,reserving the correlations between variations of rows and those of columns of the image,then an image with definite size was obtained by using wavelet transform,and finally the susceptivity of algorithm to the change of illumination was reduced by using exponential decay strategy.

Moreover,by study the asymptotic behavior of solutions for the ablve problem,that the energy is exponential decay in time was.

In this paper, we study the existence, uniqueness and exponential decay of the global solution for the systemwith initial conditionsHere |·|2 is the norm in L~2(0,L) , u is the transverse displacement of the string, d is the temperature and M,N and R are real nonlinear functions.

The attenuation rate η of stress peak is discussed and the attenuation indexes α within different stress range are given.

It is characterized a Riesz basis associated with an exponentially decaying mask in term of refinement function and two-direction wavelets.

We use the implicit function theorem to prove that the zeros are continuable, and that the continuations are exponentially decaying.

An exponential attenuation model of main peak about white noise\'s ambiguity function is analyzed,and the numerical formula of the model is deduced.

It offers some determinate method of the attenuation factor.

In this paper a measurement method for attenuation factors of the vibration of the thin-shell structures is proposed,in which the acoustic measurement in the sound field near the structure is applied instead of the vibration measurement on the radiating surface.

Basec on simulating human brain to be remember by the part and that associating the whole characteristic as the foundation,and by inducting the associative memory attenuation factor,the neutral network structure and the learn arithmetic were developed apply in the system of fault diagnose in time.