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takes place, and for certain values of the phase five solutions exist, as illustrated by the example with C = 6 in Figure 73 The shape of the function F has some dependence on the value of linewidth enhancement factor , but overall behaviour is not affected, especially for what concerns the hysteresis width It should be noticed that, as illustrated in previous chapters, the allowed values for the actual optical emission frequency of the SL with feedback correspond to longitudinal modes of the external cavity It is interesting to determine the actual waveforms of the interferometric signal for a practical case, in which the remote target is put into vibration and the interferometric phase changes sinusoidally with time Simulated waveforms are reported in Figure 74, and experimental traces are reported in Figure 75.



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The dependence of signal amplitude and shape on external cavity optical power attenuation A can be appreciated both in the simulated and experimental traces The signal has a periodicity of 2 in phase, ie a complete fringe appears as the target is displaced by an amount /2 Examples with C 1 (Figures 73(a),(b), 74(b), 75(a)) show a continuous signal As the value of C approaches unity, the signal gets asymmetric, and discrimination of the direction of motion of the target is possible When C = 1 (Figures 73(c), 74(c), 75(b)), the signal has a clearly asymmetry and for a specific phase value it has infinite slope Cases with C > 1 deserve more attention For example, for C = 3 (see Figure 73(d)) the branch between points X and Y is unstable.





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addImage documentation · Issue #434 · MrRio/ jsPDF · GitHub
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Suppose the system is in point W: as the interferometric phase is increased, the point moves along the curve up to point X, where it suddenly jumps down to point X that is located on the adjacent stable branch Conversely, if the system is in X and the phase is decreased, point Y is reached, and subsequently an upper jump to point Y occurs Thus, when C > 1 the interferometric signal is discontinuous, exhibiting step-like transitions each time a 2 phase variation occurs (corresponding to /2 target displacement); this is illustrated in Figures 74(d) and 75(c) For C = 6 (see Figure 73(e)), when the system reaches point X, there exist two possible evolutions, because the system can jump down to two distinct stable points, namely X and X .

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How to insert image logo using jspdf · Issue #236 · MrRio/ jsPDF ...
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Similarly, when point Y is reached with decreasing phase, the system can jump up to points Y or Y It has been observed that experimental results obtained for feedback regimes with C > 4 6 strongly depend on the type of SL under test Figure 76 illustrates such phenomena, and reports experimental traces obtained from different SLs For the first SL (Figure 76(a), Hitachi HL 7851 g, Fabry Perot, emitting at 780 nm), the jumps always occur to the nearest branch (ie, from X to X and from Y to Y ); for the second SL (Figure 76(b), Mitsubishi ML2701, Fabry Perot, emitting at 850 nm), the jumps can randomly occurr to points X or X (and Y and Y ), and some fringes actually correspond to 4 phase variation, ie a target displacement corresponding to .

For (7.29) to be satisfied,

It is at present unknown which SL parameters determine one behaviour or the other It is likely that this phenomenon is strictly related to SL dynamics, because it is influenced by the stability of the different external cavity modes The occurrence of the signal with step-like discontinuities (C > 1) is very interesting for interferometric applications, because the sign of these transitions is related to the target direction of motion, which can be reconstructed without ambiguity using only a single interferometric channel (see Section 731) As the generation of the self-mixing signal involves a change in both SL carrier and photon density, the characteristic time scale of the fast switching is comparable to the relaxation oscillation frequency, ie it is in the subnanosecond range..

The script wraps the RegRead method as ReadKey function. Why Because RegRead raises an error if the key you are trying to access is missing or not accessible. To prevent this, the function turns off error handling and checks for errors. Windows 9.x and Windows NT/2000 use different Registries. Although the Registries are not compatible, they have a very similar architecture. In the example, replace Windows with Windows NT to adjust the script to Windows NT/2000. You can also use the Windows version-checking methods from the previous chapters to adjust the keys automatically.

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Hi. For solve this problem, I suggestion that you using the function "fromHTML". Below there are a code in javascript for print html page.












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