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Potential three-dimensional profile

There are a few potential future developments. The possibility of combining the position scanned He microbeam NRA technique and the D-( He,p)" He nonresonant nuclear reaction technique to produce three-dimensional profiles has been discussed in the literature. [Pg.4657]

In order to improve this reaction, a proper understanding of all parameters affecting product yield is desired. Clearly, the high enzyme consumption is a major obstacle for an efficient and economically feasible process. A likely cause of the inefficient use of DERA in this conversion is enzyme deactivation resulting from a reaction of the substrates and (by-) products with the enzyme. In general, aldehydes and (z-halo carbonyls tend to denature enzymes because of irreversible reactions with amino acid residues, especially lysine residues. From the three-dimensional structure it is known that DERA contains several solvent-accessible lysine residues [25]. Moreover, the complicated reaction profile as shown in Scheme 6.5 indicates the potential pitfalls of this reaction. [Pg.135]

Every one-, two- or three-dimensional crystal defect gives rise to a potential field in which the various lattice constituents (building elements) distribute themselves so that their thermodynamic potential is constant in space. From this equilibrium condition, it is possible to determine the concentration profiles, provided that the partial enthalpy and entropy quantities and jj(f) of the building units i are known. Let us consider a simple limiting case and assume that the potential field around an (planar) interface is symmetric as shown in Figure 10-15, and that the constituent i dissolves ideally in the adjacent lattices, that is, it obeys Boltzmann statistics. In this case we have... [Pg.258]

The information that can be obtained with electrochemical detectors is not restricted to quantification. Instead of the conventional use of electrochemical detectors in amperometric mode at fixed potential, electrode arrays with each electrode held at different values of fixed potential can be used, in order to build up chronovoltammograms, three-dimensional current-voltage-time profiles. A 32-microband electrode array has been described for this purpose and applied to phenolic compounds [17] and which permits studying the electrode reaction mechanism at the same time as identification and quantification are carried out. Alternatively, fast voltammetric techniques such as fast-scan cyclic voltammetry or square wave voltammetry can be used to create chronovoltammograms of the eluted components. [Pg.577]

In recent years, a number of investigators have studied the phase equilibria of simple fluids in pores by the application of density functional theory. Semina] studies were carried out by Evans and his co-workers (1985,1986). Their approach was considered to be the simplest realistic model for an inhomogeneous three-dimensional fluid . The starting point was a model intrinsic Helmholtz free energy functional F(p), with a mean-field approximation for the attractive forces and hard-sphere repulsion. As explained in Section 7.6, the equilibrium density profile of the fluid in a pore was obtained by minimizing the grand potential functional. [Pg.209]

Fig. 15. Schematic lines of current between a depleted semiconductor and a tip, according to two hypotheses, (a) The surface is an equi-potential and electrons are collected from a small disk under the tip. (b) Case where the tip induces a three-dimensional potential. The profile of bands under the tip is the solid line. Away from the tip, the broken-line profile is the one in (a). In this case lateral conduction of carriers is possible in i (see Eq. (4)). Fig. 15. Schematic lines of current between a depleted semiconductor and a tip, according to two hypotheses, (a) The surface is an equi-potential and electrons are collected from a small disk under the tip. (b) Case where the tip induces a three-dimensional potential. The profile of bands under the tip is the solid line. Away from the tip, the broken-line profile is the one in (a). In this case lateral conduction of carriers is possible in i (see Eq. (4)).
It is clear from above that beside the conventional usage of SIMS for elemental depth profiling in semiconductors, it has a potential of becoming a powerful tool to spatially map two cind/or three dimensional distribution of inpurity elements. However, spatial resolution at present is rather limited (>1y m) especially if the technique has to be extended to sub micron geonetries. Transmission Electron Microscopy... [Pg.88]

On the other hand, the Kohonen map in Fig. 19 allows only a limited view on similarity because pharmacological profiles of the drugs are not represented correctly. This is because pharmacological properties are not represented by the topological descriptor set. Descriptors based on three-dimensional structures and molecular interaction potentials (hydrogen bonds, lipophihc interactions, steric fit, etc.) are indispensable to describe these properties of molecules. [Pg.602]

The cover picture is derived artistically from the potential-energy profile for the dynamic equilibrium of water molecules in the hydration layer of a protein see A. Douhal s chapter in volume 1) and the three-dimensional vibrational wavefunctions for reactants, transition state, and products in a hydride-transfer reaction (see the chapter by S.J. Benkovic and S. Hammes-Schiffer in volume 4). [Pg.1568]

There is extensive literature about the measurement and modeling of electrode potential profiles in three-dimensional electrodes [18, 21, 22]. Although many models are quite complete (and many times complex), their effective quantitative use is very restricted, since many parameters are unknown and very difficult to measure, mainly due to the complexity of actual industrial effluents. In many cases, optimization has been achieved using statistical approaches, such as surface response or multiresponse methodologies [23]. [Pg.1246]


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See also in sourсe #XX -- [ Pg.118 , Pg.120 , Pg.122 ]




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