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Again it can be observed that the chaotic synchronization region in Figure 610(a) and the CW injection-locking-region in Figure 610(b) are very similar, suggesting that isochronous synchronization is an injection-locking-type phenomenon However, Fisher et al [48] experimentally found that two semiconductor lasers in an open-loop unidirectional coupling scheme exhibit chaos-pass-filtering properties: a small perturbation superimposed on the chaotic output of the master laser is filtered out by the slave laser, which is selectively synchronized only to the chaotic dynamics Thus, this contrasts with the interpretation of isochronous synchronization as an injection-locking-type phenomenon, since in that case the slave laser would amplify both, the chaotic dynamics and the external perturbation in the same way Comparing Figures 69(a) and 6.

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This technique of returning to user mode depends on the interrupt descriptor table register (IDTR). It contains the starting address of the interrupt descriptor table (IDT).

We will start with elementary operations performed entirely within single doers. Assume we need data processing in a node (let it have name a), say, an assignment to nodal variable N of the sum of frontal variable F and value 10, as follows:

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10(a) (that are done with the same grey-scale), it is clear that the synchronization quality is in general lower when the slave laser does not have its own external optical feedback A possible explanation to this is based on the fact that, when the master and slave lasers are both external cavity lasers subjected to the same amount of optical feedback, under appropriate conditions an analytical synchronized solution exists in which the field of the slave laser lags by c the field of the master laser [76] When the slave laser is a solitary laser, no such solution exists Thus, the synchronization with a close-loop scheme has advantages for applications where a high degree of synchronization is required However, it has the disadvantage that additional components have to be used in the experimental set-up.

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In particular, the external mirror at the slave laser has to be very carefully positioned because small differences in the external cavity feedback phases ( m s ) can strongly degrade the synchronization quality Peil et al [79] found experimentally and numerically a rich and complex set of outputs when varying the relative optical feedback phase Their results demonstrate a characteristic synchronization scenario in dependence on m s , leading cyclically from chaos synchronization to intermittent synchronization to almost uncorrelated oscillations, and back to chaos synchronization In the case of two identical lasers in an open-loop scheme, anticipating synchronization occurs for zero detuning and = m Thus, it is interesting to study the value of C2 in the parameter space (detuning, injection rate) This is displayed in Figure 610(c), which shows C2 on the same grey-scale as Figures 69(a) and 610(a) Comparing Figures 610(a) and 6.

07 08 0c

(8.15)

10(c) it is clear that the correlation coefficient C1 is usually larger than the correlation coefficient C2 However, in the region m and small detuning, C2 > C1 It can be observed that the dark region where good anticipating synchronization occurs is narrower than in the isochronous case The two regimes of synchronization also exhibit different sensitivity to the noise level This sensitivity is illustrated in Figure 611, which displays the synchronization diagrams: master.

Figure 14-6

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In the recent past, we ve seen several situations in which exploit code needed to be printable ASCII in nature; that is, each byte must lie between A and Z (0x41 to 0x5A), a and z (0x61 to 0x7A) or 0 and 9 (0x30 to 0x39). This kind of shellcode was first documented by Riley Caezar Eller in his paper Bypassing MSB Data Filters for Buffer Overflows (August 2000). While the shellcode in Caezar s paper only allows for any character between 0x20 and 0x7F, it is a good starting point for those interested in overcoming such limitations.

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