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of Dirichlet or Neumann type The total re ection coef cient is given by = r0 r1 Lastly, the output of the system is: y(t) = X(t, x = 1) 752 Spectral consequences According to [KOL 69], we apply the Laplace transform in the sense of causal distributions to (744); we are then led to the following characteristic equation for the poles of the system: 0 with e( s) > 0, where s0 = 0 +i n are the poles of the uncontrolled (u(t) = 0) n system without loss ( = 0), with the boundary conditions (745): 0 = ln | | ful lls the relation 0 > 0 when ai bi > 0, ie, when there is loss of energy at the 0 0 edges Moreover, n = 0 + n are also spaced with interval of , symmetrically distributed with respect to 0 and including or not including 0 according to whether 0 0 they are even modes (if > 0, 0 = 0) or odd (if < 0, 0 = ) This classical 2 result can be found in [RUS 78], for example At this stage, we can summarize the three following lessons: damping is more signi cant and depends upon the frequency: n > 0 , and the 0 eigenpulsations are attenuated: | n | < | n |; the negative real axis becomes an integral part of the spectrum , with a weight o( ) (see section 7532); a nite number of poles located at low frequency can even disappear if the perturbation parameter becomes too arge, with 0 xed In Figure 79, we represent in the Laplace plane the poles s0 without loss ( = 0) n and the poles s with losses ( = 025), for the con gurations of odd modes o: = 1 n and of even modes : = +08 753 Time-domain consequences Now, we calculate the impulse response of the system, using three methods which take the transfer function of the system as a starting point, ie, up to a multiplicative factor: H(s) = e (s) 1 e 2 (s) (748) s + n s = s0 n n (747) (746).

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