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We thus examine the example of an acoustic pipe of nite length (consequently, space is bounded), as studied in [MAT 94] and summarized in [MAT 95b] We present the physical problem in section 751 and commence by studying the controlled problem: the perturbation by a fractional derivative term, in time, of the traditional wave equation of the 1D waves is examined from the perspective of its spectral consequences in section 752 and from the point of view of its time-domain consequences in section 753 Lastly, we examine the response to the initial conditions in section 754, ie, the free problem 751 Physical problem considered The propagation of pressure waves in air, regarded as a real medium with viscous and thermal losses, has lready been studied in acoustics, either in a closed space (bounded domain), or in an open space (unbounded domain): the approach which is generally made is in the frequency domain A fractional partial differential equation (FPDE) was proposed in [POL 91] for the approximation known as of the broad pipes and is found again, within a very general framework, as an approximation at high frequencies in eg [FEL 00]; it is a wave equation where a fractional derivative term appears as a perturbation of the traditional wave equation: the perturbation parameter is conversely proportional to the radius of the cylindrical tube considered We standardize the propagation velocity of the sound to 1 and the length of the tube to 1 and we note by the perturbation parameter Within this framework, we consider the following linear dynamic system written in the sense of distributions, where u(t) is the input or boundary control (the pressure signal introduced at the left input of the tube in x = 0), X(t, x) the internal state of in nite dimension (since it is in fact a function of the abscissa x [0, 1]) and y(t) the output or the observation (the pressure signal that we listen to at the output of the tube in x = 1):. vb net code 128 barcode generator Scanning 128 B codes using zxing - Google Groups
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