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The method and understanding discussed in the foregoing sections can be used to construct colloidal spheres composed of more than one type of azo polymers (Deng et al., 2007). As a typical example, the azo polymers BP-AZ-CA and PEAPE (the chemical structure of the polymers can be seen in Figs. 5.1 and 5.2) have been selected to construct the hybrid colloids. According to the spectral characteristics, the azo chromophores in BP-AZ-CA and PEAPE, 4-amino-4u-carboxylazobenzene (ACAZ) moieties and 4-hydroxyl-4u-ethoxyazobenzene (HEAZ) moieties, can be classi ed as pseudostilbene- and azobenzene-type azo chromophores, respectively. The hybrid colloids can be prepared by dissolving the two polymers in THF and then gradually adding deionized water into the mixture. After the water content reaches some required value (60%, vol%), the structures formed in the suspensions are quenched by adding excess deionized water. The composition of the colloids can be adjusted by selecting different ratios of the two polymers. Figure 5.8 shows some typical TEM images of the colloids, which were obtained from the stable dispersions of PEAPE (Fig. 5.8a), BP-AZ-CA (Fig. 5.8b), and PEAPE/BP-AZ-CA (1:1, wt:wt) colloids (Fig. 5.8c). It can be seen from the images that all three systems can produce uniform colloidal spheres. The hybrid colloidal spheres seem to possess a more uniform shape compared with the monocomponent colloids. The DLS measurements were used to characterize the size of colloids in the stable suspensions of the colloids. For the colloids of PEAPE, BP-AZ-CA, and PEAPE/BP-AZ-CA (1:1, wt:wt), the average hydrodynamic radii (Rh) are 154, 102, and 111 nm. The hybrid colloids show an obviously lower polydispersity (0.061) compared with both the PEAPE colloids (0.138) and the BP-AZ-CA colloids (0.156). UV-vis spectroscopic study on the PEAPE/BP-AZ-CA colloid suspension shows characteristics of both types of azo

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For water at 0 C (the osmotic coefficient is mostly determined from cryoscopic measurements), 1 _ ^ = -0.2658z+z_(vc)1/2 1.3.4 Advanced theory of activity coefficients of electrolytes According to Eq. (1.3.31) log y should be a monotonous function of y/l which obviously is not the case. A possible remedy of this situation would be, for example, the introduction of an additional linear term on the right-hand side of that equation, (1.3.37)

Web Services Distributed Management (WSDM): Management Using Web Service (MUWS)

Figure 5.8. Typical TEM images of the colloidal spheres: (a) PEAPE, (b) BP-AZ-CA, and (c) PEAPE/BP-AZ-CA (1:1, wt:wt). Source: From Deng et al., 2007.

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In this equation, the coefficient C as well as the coefficient a must be taken as adjustable parameters found experimentally. The result is shown in Fig. 1.8, curve 6. Otherwise a quite good approximation for ionic strengths up to 0.3 is achieved by putting C = 0.lz+z_. Thus, a suitable refinement of the Debye-Hiickel theory must provide a theoretical interpretation of the term CI. Originally this term was qualitatively interpreted as a salting-out effect: during solvation the ions

MUWS defines a web-service interface for management providers. This can be used to manage any manageable resource and any manager. WSDM MUWS defines how to represent and access the manageability interfaces of resources as web services. It is the foundation of enabling management applications to be built using web services and allows resources to be managed by many managers with one set of instrumentation. This specification provides interoperable, base manageability for monitoring and control managers using web services.

10 Scattered light intensity (a.u.) 8 6 4 2 0 0

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39 orient solvent molecules so that the electrostatic forces leading to nonideality of the solution are weakened The greater the concentration of ions, the greater the portion of the solvent molecules that is oriented; the activity coefficients again increase with increasing ionic strength Most authors have accounted for the mutual influence of ions and solvent molecules only by assuming a firmly bound solvent sheath around the ion The structure of the bulk solvent and the influence of electrolyte concentration on this structure are not taken into consideration The necessity of considering the solvent sheath around the ions follows from the fact that the effective ionic diameters a calculated from the Debye-Hiickel equation (1331) using the experimental activity coefficient values are too large compared with the corresponding crystallographic quantities This led to the concept that Eq (13.

31) is valid for the activity coefficients of the solvated ions that form a mixture with the remaining 'free' solvent differing from ideal behaviour only in the electrostatic interaction between the solvated ions If, on the other hand, the activity coefficients are calculated from the experimental data, then the molality or mole fraction is expressed in terms of the amount of anhydrous electrolyte and all the solvent is considered as 'free' This calculation yields a formal activity coefficient for the unsolvated ions, whose existence is fictitious Thus, if the theoretical expressions for the activity coefficients are to be compared with the experimental values, the values for the solvated species must be recalculated to those for unsolvated species This recalculation is particularly important for concentrated solutions, where the decrease in the amount of 'free' solvent is significant The method of calculating these values was proposed by R A Robinson and R.

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H Stokes The Gibbs energy G of a system containing 1 mole of uni-univalent electrolyte {nx = 1, total number of moles of ions being 2) and n0 moles of solvent is expressed for solvated ions (dashed quantities) on one hand and for non-solvated ions (without dash) on the other; it is assumed that JJ,0 = Ao and that the hydration number h (number of moles of the * solvent bound to 1 mole of the electrolyte) is independent of concentration:.

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