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Polydispersity scaling factor

Fig. 6a. Structure factor S(q, t) plotted vs time for a nearly symmetrical critical mixture (< >c = 0.486) of perdeuterated and protonated 1,4 polybutadiene degrees of polymerization Nh = 3180, Nd = 3550, polydispersity indices (Nw/Nn)h = 1.03 and ((Nw/Nn)d = 1.07 quenched from T0 75 °C to T 49 °C (Tc = 61.5 1.5 °C) for several representative scattering wave numbers q. Since the scattering intensity is plotted on a logarithmic scale, straight lines imply an exponential growth and their slope hence yields 2t 1 - Eq. (76). Arrows show the time tm where nonlinear effects start to limit the growth, b Cahn plot R(q) /q2 vs q2, for the quenching experiment of a), cf. Eq. (85). Deviations from linearity here are attributed to the neglect of thermal noise - i.e. only the first term on the right hand side of Eq. (76) is kept. From Bates and Wiltzius p6]... Fig. 6a. Structure factor S(q, t) plotted vs time for a nearly symmetrical critical mixture (< >c = 0.486) of perdeuterated and protonated 1,4 polybutadiene degrees of polymerization Nh = 3180, Nd = 3550, polydispersity indices (Nw/Nn)h = 1.03 and ((Nw/Nn)d = 1.07 quenched from T0 75 °C to T 49 °C (Tc = 61.5 1.5 °C) for several representative scattering wave numbers q. Since the scattering intensity is plotted on a logarithmic scale, straight lines imply an exponential growth and their slope hence yields 2t 1 - Eq. (76). Arrows show the time tm where nonlinear effects start to limit the growth, b Cahn plot R(q) /q2 vs q2, for the quenching experiment of a), cf. Eq. (85). Deviations from linearity here are attributed to the neglect of thermal noise - i.e. only the first term on the right hand side of Eq. (76) is kept. From Bates and Wiltzius p6]...
FIGURE 6.14 SAXS results for 5% Brij 35/butanol/water ternary systems (black) with the result of the reference binary 5% Brij 35/water binary system (gray) at 25°C. (a) Experimental SAXS spectra on an absolute scale, (b) the GIFT results of some curves from Figure 6.11a p(r) functions, and (c) averaged structure factor S J.q). Inset Parameters of the modelled —volume fraction (j), interaction radius R, and polydispersity p. (d)... [Pg.168]

Photonic band gap (PBG) materials are a specific class of ordered stmctures containing a periodic variation in refractive index in two or three dimensions and are used in a variety of applications like low-loss waveguides, low threshold lasers to name a few. Colloidal self-assembly provides a very promising approach for the production of micron scale, three dimension photonic crystals with band gaps in the visible or infrared region. The limiting factor in the self-assembly process is the monodispersity of the colloids, as good quality crystals are only achieved with coUoids that have very low size polydispersity (<5 %). Braun et al. (2001, 2002) have recently employed colloidal crystallization of silica spheres to build photonic band gap crystals for different applications. [Pg.417]

To comment the results we can say firstly that the q dependence, for given and c values, can be analysed as controlled by a diffusive process, and secondly that the dynamical structure factor is not in general a simple exponential function of time. This last point cannot be analysed as a trivial polydispersity problem, as at fixed the profile of the structure factor changes tremendously as a function of concentration. Thus a single change in time scale is not useful to analyse the concentration dependence of the measurements. [Pg.333]


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See also in sourсe #XX -- [ Pg.18 ]

See also in sourсe #XX -- [ Pg.18 ]




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Factorization scale

Polydisperse

Polydispersed

Polydispersion

Polydispersity

Polydispersiveness

Polydispersivity

Scale factor

Scaling factor

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