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Mechanisms based on electromagnetic forces are promising since they naturally include the intensity and polarization state of the incident light eld. In the mean eld model developed by Pedersen and coworkers (Pedersen et al., 1998; Pedersen and Johansen, 1997), each chromophore is subject to a potential resulting from all the other chromophore dipoles in the material. Irradiation orients chromophores, and this net orientation leads to a potential that naturally aligns other chromophores. Furthermore, there is an attractive force between side-by-side chromophores that are aligned similarly. This leads to a net force on chromophores in illuminated areas, causing them to order and aggregate. Obviously this model predicts an accumulation of chromophores in the illuminated areas. Thus surface relief peaks will be aligned with light intensity maxima. Although this result does not agree with experiments in amorphous samples, it is consistent with many experiments on LC systems. The mean- eld model inherently includes intermolecular cooperativity and orientational order, and it appears natural that it would be manifest in mobile LC systems. The polarization state of incident light is



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Passivation Background Thread gets all instances whose last invocation is longer ago than a specific timeout value; requires that instance registry keeps track of when the last invocation had arrived for all the instances

1 2 3 4 5 6 7 8 9 #include <ncurses.h> int main(void) { WINDOW *fred; initscr(); fred = newwin(0,0,0,0);

explicitly included in the model, as it serves to align dipoles and thus enhance the mean- eld force. Because of this, even pure polarization patterns lead to gratings in this model. This mechanism appeals to the unique properties of azobenzenes only to explain the photoorientation of dipoles. If this mechanism were general, one would expect it to operate on nonisomerizing dipoles that had been aligned by other means, which has not yet been observed.

pnoutrefresh(p,0, 0, 0, 0, 23,19); pnoutrefresh(p,24, 0, 0,24,23,43); pnoutrefresh(p,48, 0, 0,48,23, 67); doupdate();





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The pnoutrefresh() functions update portions of the pad p to various locations on the standard screen. The final doupdate() function updates the screen with the information.

getPassivatableInstances()

A mechanism involving spatial variation of the permittivity, e, has been suggested by Baldus and Zilker (2001). This model assumes that a spatial modulation of the refractive index, hence permittivity, is induced in the lm. This is certainly reasonable, given the well-known photoorientation and birefringence gratings in azo systems. A force is then exerted between the optical electric eld and the gradient in permittivity. Speci cally, the force is proportional to the intensity of the electric eld in the mass transport direction and to the gradient of the permittivity: e0 ~ ~ f E 2 re 2 4:6

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 #include <ncurses.h> int main(void) { WINDOW *pad; int a; initscr(); pad = newpad(40,100); if(pad == NULL) { endwin(); puts( Problem creating pad ); return(1); } for(a=0;a<4000;a++) { waddch(pad, A + (a % 26)); } prefresh(pad,0,0,7,30,17,50); wgetch(pad);

25 26 27 28 29 30 31 32 33

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Mass is thus driven out of areas with a strong gradient in e, which generally moves material into the dark (consistent with the phase relationship in amorphous systems). Here again the mechanism appears general: any system with spatial variation of refractive index should be photopatternable, yet this is not observed. This model would appear to require that adequate photoorientation precede mass transport. Most experiments indicate, however, that both orientational and surface relief phenomena begin immediately and continue concurrently throughout inscription. This model was used to explain SRG formation in pulsed experiments (Baldus et al., 2001; Leopold et al., 2000), where thermal effects were suggested as giving rise to the spatial variation of permittivity, but the resulting force was essentially identical. However, conventional laser ablation appears to be a simpler explanation for those results (Yager and Barrett, 2004).

iterate over instances passivate()

mvwaddstr(pad,1,0, Hello, there! ); pnoutrefresh(pad,0,0,7,30,17,50); doupdate(); wgetch(pad); endwin(); return 0; }

Sample output: The output is the same as shown for prefresh() below, though after pressing the Enter key, the text Hello, there! appears on the second line.

Kumar and coworkers proposed a mechanism on the basis of the observation that an electric eld component in the direction of mass ow was required (Yang et al., 2006; Bian et al., 2000; Viswanathan et al., 1999a; Kumar et al., 1998). This force is essentially an optical gradient force (Chaumet and Nieto-Vesperinas, 2000; Ashkin, 1997, 1970). Spatial variation of light (electric eld intensity and orientation) leads to a variation of the material susceptibility, w, at the sample surface. The electric eld then polarizes the material. The induced polarization is related to the light intensity and local susceptibility: ~ ~ Pi e0 wij Ej 4:7

The final diagram shows how the LIFECYCLE MANAGER reactivates a previously-passivated remote object when a new invocation for the remote object arrives. First an empty instance is created, then it is filled

newpad(), prefresh(), doupdate(), wnoutrefresh()

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