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By doing so, the sum rate of the system can be maximized 17 INTERLEAVED FREQUENCY-DIVISION MULTIPLE ACCESS Interleaved frequency-division multiple access (IFDMA) is a multiple-access scheme combining the advantages of spread-spectrum and multicarrier transmission By assigning each user a set of orthogonal subcarriers, no multiple-access interference (MAI) arises even in a severe frequency-selective fading channel At the receiver side, user discrimination is done using FDMA Selecting the subcarriers for a particular user from the set of interleaved subcarriers, IFDMA is by nature a single-carrier-based system IFDMA has the following advantages over other multiple-access schemes In comparison with TDMA, IFDMA uses continuous transmission Compared to CDMA, no MAI is present With respect to traditional FDMA, IFDMA is capable of achieving better frequency diversity Moreover, IFDMA overcomes the large power backoff problems associated with its competitor OFDM/OFDMA by reducing the peak/average power ratio, since it employs a single-carrier modulation [16].

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Since the injected laser was stabilized by the strong optical injection, a larger amount of optical feedback was required to destabilize the laser The original chaotic carrier frequency without the optical injection was 27 GHz and the receiver laser without optical injection also synchronized with the transmitter (Figure 918(c)) By adding the optical injection, the chaotic carrier frequency was enhanced up to 8 GHz in this case Figure 918(d) is the correlation plot between the transmitter and receiver lasers at synchronization with the enhanced carrier frequency From the point of view of practical implementation this particular scheme has the drawback that the two injection lasers must also be coherent, but it represents a method of increasing the signal bandwidth of the synchronized sources Finally, let us consider the bandwidth in the case of CSK schemes This is directly governed by the synchronization recovery time.

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The IFDMA symbols transmitted can be generated in two ways, in either the time [15] or the frequency domain [16]..

[1] [2] [3] [4] [5] [6] [7] [8] [9] [10] [11] [12] [13] [14] [15] [16] [17] [18] [19] [20] [21] [22] [23] [24] [25] R Lang and K Kobayashi, IEEE JQuant Electron, 16, 347 355 (1980) S Wieczorek, B Krauskopf and D Lenstra, Optics Commun, 172, 279 295 (1999) WA van der Graaf, thesis, Vrije Universiteit, Amsterdam, 1 152 (1997) B Tromborg, H Olesen, X Pan and S Saito, IEEE J Quant Electron, 23 1875 (1987) JD Jackson, Classical Electrodynamics, Wiley, New York (1975) AA Duarte and HG Solari, Phys Rev, A 58, 614 (1998) TW Carr, D Pieroux and P Mandel, Phys Rev, A 63 033817 (2001) G Huyet, S Balle, M Guidici, C Green, G Giacomelli and JR Tredicce, Optics Commun, 149, 341 347 (1998) PS Spencer and KA Shore, Quantum Semiclass.

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The removal of the used elements in Fpoints is to simplify the solution here, but this also reduces the amount of information to be propagated with the control. The program, starting in any point of physical or virtual world, visits the points in the given order (by WAVE-WP semantics, temporary nodes are being created in the points visited), disappearing when control moves to other points (nodes). The parameter of interest is assumed to be the 23rd element of the vector of PW parameters accessible in each point by environmental variable QUALITIES. The frontal variable Fresult always holds the best so far (maximum in our case) parameter value, as its rst element, with the second element being the coordinates of the point that de ned this value rst. If the visited node gives a better parameter value, the whole content of Fresults changes to re ect this new point. After visiting the last point in Fpoints (with the latter becoming empty, or nil, eventually), the result accumulated in Fresult is sent to the user, as shown in Figure 5.14.

So far, there have been few systematic studies of the recovery time for chaos synchronization Vicente et al investigated the synchronization recovery time for open- and closed-loop systems of semiconductor lasers with optical feedback [55] Figures 919(a) and 919(b) show the synchronization time as a function of the external cavity round trip time , of the transmitter system for the open- and closedloop schemes, respectively In Figure 919(a), the recovery time is independent of the delay time in the open-loop system and the average time required for the synchronization is very.

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