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Solute order

With this imaging system it is possible to study virtually all metals and alloys, many semiconductors and some ceramic materials. The image contrast from alloys and two-phase materials is difficult to predict quantitatively, as the effects of variations in chemistry on local field ion emission characteristics are not fully understood. However, in general, more refractory phases image more brightly in the FIM. Information regarding the structure of solid solutions, ordered alloys, and precipitates in alloys has been obtained by FIM. [Pg.6]

Sequencing The most active metal reacted with the most solutions. The least active metal reacted with the fewest solutions. Order the four metals from the most active to the least active. [Pg.39]

Equation (S.21) is normally used in metallic systems for substitutional phases such as liquid, b.c.c., f.c.c., etc. It can also be used to a limited extent for ceramic systems and useful predictions can be found in the case of quasi-binary and quasi-temary oxide systems (Kaufman and Nesor 1978). However, for phases such as interstitial solutions, ordered intermetallics, ceramic compounds, slags, ionic liquids and aqueous solutions, simple substitutional models are generally not adequate and more appropriate models will be discussed in Sections 5.4 and 5.5. [Pg.114]

The role of water with protein molecules, stated in (ii) above, can be illustrated by some dehydration-rehydration studies of lysozyme reviewed by Finney (1986). The interpretation of the experimental data leads to several conclusions. A certain amount of water is essential at key sites in the enzyme the water facilitates a flexibility that is critical for the enzyme function and finally, the water permits a proton redistribution as the polar and charged groups revert to the aqueous solution order. [Pg.27]

It may be commented that the loop identification methodology and tearing criterion does not include control loops. With control loops present, one ordering deduced from a minimum loop tear may be vastly more efficient than an equivalent solution ordering. Just how to incorporate control loops in the tearing cri-terions does not appear to be addressed in the literature. [Pg.26]

Many flow-sheeting programs perform the partitioning, solution ordering, and tearing functions discussed above and present the user with one or more choices of solution sequence and tear variables. FLOWTRAN, however, does not do this. The user must identify the recycle loops, the calculation sequence, and the tear streams. The preceding example illustrated their identification and selection. [Pg.134]

The degree-of freedom analysis tells us that there are five unknowns and that we have five equations to solve for them [three mole balances, the density relationship between V2 (= 225 Uh) and hj, and the fractional condensation], hence zero degrees of freedom. Hie problem is therefore solvable in principle. We may now lay out the solution—still before proceeding to any algebraic or numerical calculations—by writing out the equations in an efficient solution order (equations involving only one unknown first, then simultaneous pairs of equations, etc.) and circling the variables for which we would solve each equation or set of simultaneous equations. In this... [Pg.100]

Where two or more components are co-precipitated, special steps must be taken to ensure homogeneity of the final catalyst. This can be achieved by adding a solution of both components to an excess of the precipitating agent, rather than the other way round. The physical properties of precipitated catalysts will often depend on the conditions of precipitation e,g. concentration of solutions, order and rate of mixing, temperature of precipitation, washing, drying and calcination) all of which must be carefully studied. [Pg.221]

Suggest a solution order for the set of equations in Table P5.14 representing the flash separator in Fig. P5.14. The selection of the first seven of the eight design variables to be calculated (feed stream variables and the equilibrium pressure) is standard for flash separations. The last design variable is usually selected as either... [Pg.599]

Powers, R., Clore, G. M., Garrett, D. S., and Gronenbom, A. M. (1993). Relationships between the precision of high-resolution protein NMR structures, solution-order parameters, and crystallographic B factors, J. Mag. Res., BlOl, 325-327. [Pg.67]

P(S-b-BMA) and From dilute 2-propanol solutions, 42 wt% copolymer formed micelles with PS blends with PPE in the core. From THF solutions, ordered cylindrical structures were obtained. [Pg.321]

Luz Z, Meiboom S (1963) Nuclear magnetic resonance study of the protolysis of trimethy-lammonium ion in aqueous solution - order of the reaction with respect to solvent. J Chem Phys 39 366-370... [Pg.120]

For fiber preparation, a lyotropic solution is best processed at a solids concentration near the minimum solution viscosity and at a temperature close to its anisotropic transition temperature (Figure 13.2). These conditions maximize solution ordering prior to spinning. [Pg.1003]

Polypeptides can take rigid form with an intramolecularly H-bonded a-helix conformation, which enables polypeptide homopolymers and copolymers to assemble into ordered stmctures by the orderly packing of polypeptide segments in both concentrated and dilute solutions. In addition, the intermolecularly H-bonded P-sheet conformation facilitates the formation of ordered stmctures, especially gels in solution. Ordered packing of polypeptide segments makes polypeptide... [Pg.191]

Studies of the solution ordering of guanosine -2 -monophosphate dianlons, with alkali metal ion as structure directors, support the stacked tetramer model for nucleoside ordering. X-ray structures of nucleosides are mentioned in Chapter 22. [Pg.220]

Analogous to preferential solvation, there is competition between two kinds of neutrals solvent, and solute molecules, for clustering around an ion. Since the previous section dealt with solvent sorting by the Na" " cation, we shall present here results on solute ordering by this same ion. [Pg.179]


See other pages where Solute order is mentioned: [Pg.86]    [Pg.164]    [Pg.24]    [Pg.160]    [Pg.163]    [Pg.240]    [Pg.243]    [Pg.866]    [Pg.872]    [Pg.67]    [Pg.74]    [Pg.185]    [Pg.67]    [Pg.74]    [Pg.102]    [Pg.299]    [Pg.109]    [Pg.128]    [Pg.835]    [Pg.841]    [Pg.191]    [Pg.49]    [Pg.988]    [Pg.200]    [Pg.23]    [Pg.367]    [Pg.384]    [Pg.104]    [Pg.493]    [Pg.557]    [Pg.563]   
See also in sourсe #XX -- [ Pg.79 ]




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Aqueous solutions order parameter

Asymptotic solutions order

Bragg-Williams treatment of convergent ordering in solid solutions

Conformal solution first-order

Conformation ordered solution

Difference equations, first-order, solution

Differential equations first order, analytical solution

First order congruent solution

First-order absorption models solution

First-order differential equations linear, solution

First-order reactions solutions

First-order solution

Highly ordered binary solutions

Homogeneous Solutions of Higher Order Constant Coefficient Equations

Leading order solution

Leading order terms, asymptotic solutions

Networks first-order, general solution

Numerical Solutions to Sets of First-Order ODEs

On the first-order deviations from SI solutions

Order in lyotropic polymer solutions

Order in solid solutions

Ordered Structure in Solution

Ordered block copolymers copolymer solutions

Ordered solid solution

Ordered solution

Ordered solution

Ordering, solid solutions

Polyelectrolyte solutions chain ordering

Polymer solutions order

Random versus Partially Ordered Solid Solutions

Second Order Unforced Equations Complementary Solutions

Series Solutions for Diffusion with a Second Order Reaction

Solid solutions, defect ordered

Solution Methods for Second Order Nonlinear Equations

Solution kinetics 155 First-order reaction

Solution to the Differential Equation for a First-Order Reaction

Solution, solid ordering processes

Stability condition and miscibility based on first-order deviations from SI solutions

Theories for ordered block copolymer solutions

Zero-order absorption models solution

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