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Surface solution

The nature of soliite-solnte and solute-solvent in teraction s is dependent on the solvent environment. Solvent influences the hydrogen-bon ding pattern, solute surface area, and hydrophilic and hydrophobic group exposures. [Pg.62]

The impact of the fast atoms on the solution surface results in desorption of secondaries (positive ions, negative ions, and neutrals) into the low-pressure gas-phase region above the matrix surface. [Pg.385]

Fresh solution should be prepared when satisfactory cleaning of the wires requires more than a reasonable time. (Prepare new solutions—do not merely add new solution to old solution.) Be sure solution surface is free of oil and scum. [Pg.592]

Hydrogen Measurement Side filked with KOH solution surface of specimen may be plated with Palladium. [Pg.1233]

Since dS is an exact differential, equations for dS = 0 can be integrated. The integration yields a family of solution surfaces, S = S(.vi,... x ) = constant. Each solution surface contains a set of thermodynamic states for which the entropy is constant.hh... [Pg.78]

We distinguish the solution curves from solution surfaces in Figure 2.12. The curved solid path marked 6qKV = 0 is a solution curve, while the solution surfaces are designated by S, Sj, and S3. Each surface corresponds to a different value for the constant entropy. From equation (2.38)... [Pg.78]

The solution surfaces cannot intersect. If they did, states located at the points of intersection would have multiple values of entropy, and this would violate a fundamental property of state functions. Thus, the surfaces can be expected to be ordered monotonically, either systematically increasing (or decreasing) as one proceeds in a given direction from surface to surface. For our purposes, let us assume Si >S2>S3 in Figure 2.12. [Pg.79]

A1.5c Differential Equations, Solution Curves, and Solution Surfaces... [Pg.610]

Within each solution surface are numerous subsets of points that also satisfy the differential equation bQ = dF = 0. These subsets are referred to as solution curves of the Pfaffian. The curve z — 0, y + y2 = 25.00 is one of the solution curves for our particular solution surface with radius = 5.00. Others would include x = 0, y2 + z2 — 25.00, and r — 0,. v2 + r2 = 25.00. Solution curves on the same solution surface can intersect. For example, our first two solution curves intersect at two points (5, 0, 0) and (-5, 0. 0). However, solution curves on one surface cannot be solution curves for another surface since the surfaces do not intersect. That two solution surfaces to an exact Pfaffian differential equation cannot intersect and that solution curves for one surface cannot be solution curves for another have important consequences as we see in our discussion of the Caratheodory formulation of the Second Law of Thermodynamics. [Pg.611]

When the Pfaffian expression is inexact but integrable, then an integrating factor A exists such that AbQ = d5, where dS is an exact differential and the solution surfaces are S = constant. While solution surfaces do not exist for the inexact differential 8Q, solution curves do exist. The solution curves to dS = 0 will also be solution curves to bQ = 0. Since solution curves for dS on one surface do not intersect those on another surface, a solution curve for 8Q — 0 that lies on one surface cannot intersect another solution curve for bQ = 0 that lies on a different surface. [Pg.611]

Thus, exact or integrable Pfaffians lead to non-intersecting solution surfaces, which requires that solution curves that lie on different solution surfaces cannot intersect. For a given point p. there will be numerous other points in very close proximity to p that cannot be connected to p by a solution curve to the Pfaffian differential equation. No such condition exists for non-integrable Pfaffians, and, in general, one can construct a solution curve from one point to any other point in space. (However, the process might not be a trivial exercise.)... [Pg.611]

The interfacial activity is determined by the sterical properties of the molecule. At the interface the spatial demand A0 of the hydrophobic part of the molecule is higher because of the second chain of the internal sulfonate compared with the terminal sulfonate. Thus, the surface concentration of the surfactant molecules is lower. That means that the hydrocarbon chains are laterally oriented and therefore cover the interface between the solution surface and air more completely. Because the ratio of the spatial demand of the head group to the volume of the alkyl chain governs the radius of the micellar surface, it... [Pg.178]

Because this is less than 1 mN/m, extremely low oil-surfactant solution surface tensions are necessary. [Pg.184]

Alternatively, one can obtain the Htj by forcing the calculated solution surface to reproduce the observed information about the solution reaction. The same procedure should also be used for fine tuning the a s parameter. [Pg.164]

The impossibility of x being equal to about 1 V, as suggested by Kamieifki, " " has been demonstrated by Frumkin on the basis of a discussion of the real energies of hydration. Estimates from the variation in the solution surface potential with electrolyte molarity have yielded the value of +0.025 0.010 V.21 For methanol, the same method results in a value of -0.09 V.146 Later the authors of that investigation stated that both estimated values should be understood as the lower limits of surface potentials of water and methanol. "... [Pg.44]

Some of the components of the EDL, such as a nonuniform electron distribution in the metal s surface layer and the layer of oriented dipolar solvent molecules in the solution surface layer adjacent to the electrode, depend on external parameters (potential, electrolyte concentration, etc.) to only a minor extent. Usually, the contribution of these layers is regarded as constant, and it is only in individual cases that we must take into account any change in these surface potentials, and which occurs as a result of changes in the experimental conditions. [Pg.149]

With the resonance to the electronic transition, the ground-state population is partially depleted by the pump irradiation and restored with the time delay. The raw intensity of SH light was accordingly damped at fa = 0 and recovered in picoseconds, as seen in Figure 6.3a. Intensity modulation due to the vibrational coherence was superimposed on the non-modulated evolution as expected from Eq. (6.3). The coherence continued for picoseconds on this solution surface. The non-modulated component Isecond(fd> 2 ii) was fitted with a multiexponential... [Pg.107]

The segment chemical potential ps(o)is also called the o-potential of a solvent It is a specific function expressing the affinity of a solvent S for solute surface of polarity a. Typical o-profiles and o-potentials are shown in Fig. 11.4. From the a-potentials it can clearly be seen that hexane Ukes nonpolar surfaces and increasingly dislikes polar surfaces, that water does notUke nonpolar surfaces (hydrophobic effect), but that it likes both H-bond donor and acceptor surfaces, that methanol likes donor surfaces more than does water, but acceptors less, and many other features. [Pg.295]

Gallagher ME, Blizanac BB, Lucas CA, et al. 2005. Structure sensitivity of CO oxidation on gold single crystal surfaces in alkaline solution Surface X-ray scattering and rotating disk measurements. Surf Sci 582 215-226. [Pg.588]

Referring to Figure 8, temperature Tc is the chamber temperature and Ts is the surface temperature at the salt solution/vapor interface. The temperature of the chamber is well defined and is an experimental variable, whereas Ts must be higher than Tc due to condensation of vapor on the saturated solution surface. We can determine Ts by applying the Clausius-Clapeyron equation to the problem. Assume that the vapor pressures of the surface and chamber are equal (no pressure gradients), indicating that the temperature must be raised at the surface (to adjust the vapor pressure lowering of the saturated solution) to Pc (at Tc) = Ps (at Tc). However, there is a difference in relative humidity between the surface and the chamber, where RHC is the relative humidity in the chamber and RH0 is the relative humidity of the saturated salt solution, and we obtain... [Pg.711]

Here, Hg(s) is the surface potential of mercury in contact with the solution phase S. The difference of metal and solution surface potentials, Hg(s) - s(Hg), is the dipolar potential difference, often written2 as g (dip) = gM(dip) - gs(dip), with the metal M here equal to Hg. [Pg.2]

For pure A1 in inorganic electrolytes which form barrier oxide films, such as boric acid-borax solution, surface defects ( flows ) have a dominant role.308 It has been shown312 that in this case only, EL vanishes for electropolished samples. [Pg.485]


See other pages where Surface solution is mentioned: [Pg.90]    [Pg.405]    [Pg.308]    [Pg.307]    [Pg.40]    [Pg.79]    [Pg.610]    [Pg.610]    [Pg.662]    [Pg.38]    [Pg.36]    [Pg.108]    [Pg.112]    [Pg.60]    [Pg.209]    [Pg.107]    [Pg.33]    [Pg.729]    [Pg.49]    [Pg.25]    [Pg.108]    [Pg.29]    [Pg.295]   
See also in sourсe #XX -- [ Pg.165 ]




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Adhesion in Solutions of Surface-Active Substances

Adsorption from Solution and Effects of Surface Functionalities

Adsorption from electrolyte solutions Surface complexation models

Adsorption from electrolyte solutions oxide surfaces

Adsorption from electrolyte solutions surface charge

Adsorption of Ionized Organic Compounds from Aqueous Solutions to Charged Mineral Surfaces

Adsorption of Substances (Solutes) from Solution on Solid Surfaces

Aqueous solution catalytic surfaces

Aqueous solutions surface tension

Binary solutions, surface tension

Calcite surface, calculated solution

Chemical solution deposition substrate surface preparation

Competitive solution/surface complexation

Copper surfaces various solutions

Elasticity of the Solution Surface

Elasticity solution surface

Electrode surfaces electrolyte solution flow rate

Electropolymerization solution-surface

Equilibrium problem, surface/solution

Equilibrium surface properties of micellar solutions

Free energy surface in solution

Interaction between surfaces across polyelectrolyte solutions

Interface of rock/soil-aqueous solutions surfaces

Interface, surface/solution

Ionic surface active solute

Liquid Solution Surfaces

Lower critical solution temperature surface

Macroscopic surface excitons and polaritons in isotopically mixed crystalline solutions

Membrane Solution of Domical Surfaces

Modified Form of the Kohler Theory for a Surface-Active Solute

Molecular solute with stationary phase surfac

Non-Spreading (Partial Wetting) by Hydrocarbons on the Surfaces of Aqueous Surfactant Solutions

Numerical solution surface complexation calculations

Organic solutes adsorption onto surfaces

Organics and Salt Rejection in Synthetic Surface Water Solutions

Photooxidation in Solution and Liquid-like Surfaces of Organic Aerosols

Polyelectrolyte solutions, solid surface polymer

Polymer solution surface tension forces

Polymer solutions, surface tension

Potential energy surfaces solution reactions

Potential surface-solution

Propanol solutions, surface tensions

Protein-surface interactions solution properties

Reaction paths, potential energy surfaces solution reactions

Salt solutions, aqueous surfaces

Self-Organization of Phthalocyanines on Surfaces by Solution-Processable Techniques

Soap solution surface tension

Solid—solution interface, surface complexation

Solute hydrophobic surface area

Solute interaction, surface

Solute nonpolar surface area

Solute solvent-accessible surface area

Solute surface

Solute surface

Solute surface area

Solute with a Stationary Phase Surface

Solute-solvent interactions molecular surface area

Solutes at the Surface of Water

Solution of a Polymer onto the Fiber Surface

Solution-phase reactions, surface

Solution-phase reactions, surface complexation models

Solutions Containing Surface-active Solutes

Solutions, surface tension

Solvent excluding surface, solution

Stationary phase surface solute interaction with

Surface Forces in Polymer Solutions and Melts

Surface Modification, Adsorption from Solution

Surface Tension Properties of Aqueous Surfactant Solutions

Surface Tension of Ideal Binary Solutions

Surface Tension of Regular Solutions (Defay et al

Surface active solutes

Surface activity in aqueous solution

Surface adsorption alkyl alcohol solutions

Surface area: by adsorption from solution

Surface complexation models oxide-solution interface

Surface complexation models solid-solution interface

Surface excess concentration solute

Surface modification solution-blending system

Surface potential oxide-solution interface equilibrium

Surface potentials of solutions

Surface processes, crystal growth solution

Surface salt solutions

Surface solution immiscible

Surface tension electrolyte solutions

Surface tension of aqueous solutions

Surface tension of polymer solutions

Surface tension of protein solutions

Surface tension of solutions

Surface tension of surfactant solutions

Surface tension oxyethylated alcohol solutions

Surface tension, CaCl2 solutions

Surface tension, aqueous solutions, pure

Surface thermodynamics metal/solution interface

Surface treatment chemicals alkaline cleaning solutions

Surface treatment chemicals anodizing solutions

Surface treatment chemicals phosphating solutions

Surface treatment chemicals plating solutions

Surface-active solution

Surface-engineering Solutions for Specific Problems

Surface-enhanced Raman spectroscopy electrolyte solutions

Surfaces aqueous solution

Surfaces electrode/solution interface

Surfactants (Soaps and Detergents) Aqueous Solutions (Surface-Active Substances)

Synthesis of metal nanoparticles (Au, Ag, Pt, Cu) on semiconductor surface by photostimulated deposition from solution

The Surface Tension of Solutions

Trisiloxane solution, hydrophobic surfac

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