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Left and right interface

To understand the underlying rectifying mechanism, let s start from the energy spectrum of the interface particles. Fig. 8 shows the phonon spectra of the left and right interface particles at different temperature when the two lattices are decoupled kmt = 0). [Pg.19]

Figure 7.10 shows the shapes of such a lens under different flow conditions. The flow was considered quasi-2D since the height of the expansion chamber was much smaller than its width and length. Figure 7.10a shows the curvature (Rcun,aturJ of the left and right interfaces of this biconvex lens as a function of the flow rates of the streams. Figure 7.10b shows the shapes of the lens obtained. [Pg.191]

By varying the flow rates, the curvatures of the left and right interfaces were varied to obtain an extensive range of lens shapes meniscus, planoconvex, and biconvex [14]. [Pg.191]

Commodity production planning requires to aggregate the process-internal units such as reactors, dryers or tanks into a an aggregate asset planned as a whole with dedicated interfaces of raw material input and production output as shown in the left and right part of the process example. [Pg.89]

In the Gibbs model of an ideal interface there is one problem where precisely do we position the ideal interface Let us therefore look at a liquid-vapor interface of a pure liquid more closely. The density decreases continuously from the high density of the bulk liquid to the low density of the bulk vapor (see Fig. 3.2). There could even be a density maximum in between since it should in principle be possible to have an increased density at the interface. It is natural to place the ideal interface in the middle of the interfacial region so that T = 0. In this case the two dotted regions, left and right from the ideal interface, are equal in size. If the ideal interface is placed more into the vapor phase the total number of molecules extrapolated from the bulk densities is higher than the real number of molecules, N < caVa + c V13. Therefore the surface excess is negative. Vice versa if the ideal interface is placed more into the liquid phase, the total number of molecules extrapolated from the bulk densities is lower than the real number of molecules, N > caVa + surface excess is positive. [Pg.27]

The channel structure of the mixer is a simple cross, i.e. four channels which all merge at one junction [71]. A cross was preferred over a T-channel mixer since two interfaces instead of only one are initially created when the fluids are contacted. The top channel feeds one fluid, while the other fluid is injected via the left and right channels. The last, bottom channel functions as mixing and outlet zone. Squares, much smaller than the channel width, are positioned at the walls of this mixing channel and function as static mixing elements. The squares are positioned on alternate sides of the channels and at a distance corresponding to multiple square widths. [Pg.86]

The contaminant transport model, Eq. (28), was solved using the backwards in time alternating direction implicit (ADI) finite difference scheme subject to a zero dispersive flux boundary condition applied to all outer boundaries of the numerical domain with the exception of the NAPL-water interface where concentrations were kept constant at the 1,1,2-TCA solubility limit Cs. The ground-water model, Eq. (31), was solved using an implicit finite difference scheme subject to constant head boundaries on the left and right of the numerical domain, and no-flux boundary conditions for the top and bottom boundaries, corresponding to the confining layer and impermeable bedrock, respectively, as... [Pg.110]

Figure 5. Interaction models between a TMI of a precursor complex and an oxide support (top) liquid (bottom) gas. The left- and right-hand sides represent the solid oxide and fluid phase respectively The vertical dotted lines represent the width of the interface, as explained in Ref 12. Figure 5. Interaction models between a TMI of a precursor complex and an oxide support (top) liquid (bottom) gas. The left- and right-hand sides represent the solid oxide and fluid phase respectively The vertical dotted lines represent the width of the interface, as explained in Ref 12.
Fig. 9. Effect of solution pH on the redox behavior of an Ru02 aqueous solution interface. (— -), From work with an Ru02/Ti02 film [209]. The upper lines are for the Ru(IV)/Ru(VI) transition as obtained from voltammograms for pure RuOz (on Ti) in a range of borate (pH > 8) and phthalate (pH < 8) buffer solutions O and refer to the cathodic and anodic peak maxima respectively. (- -), Variation of the half-wave potential for benzaldehyde oxidation (O.lmoldm-3, scan rate = 1.5mVs 1) on pure Ru02 in buffered 10% f-butanol in water mixtures. The voltammograms outlined on the left and right for Ru02 in acid and base, respectively [207],... Fig. 9. Effect of solution pH on the redox behavior of an Ru02 aqueous solution interface. (— -), From work with an Ru02/Ti02 film [209]. The upper lines are for the Ru(IV)/Ru(VI) transition as obtained from voltammograms for pure RuOz (on Ti) in a range of borate (pH > 8) and phthalate (pH < 8) buffer solutions O and refer to the cathodic and anodic peak maxima respectively. (- -), Variation of the half-wave potential for benzaldehyde oxidation (O.lmoldm-3, scan rate = 1.5mVs 1) on pure Ru02 in buffered 10% f-butanol in water mixtures. The voltammograms outlined on the left and right for Ru02 in acid and base, respectively [207],...
It is very easy to make sure of that the conjugation boundary-value problem (3.75), (3.76) has only a unique solution. In fact, both the left and right systems provide the only solution in each of the adjacent intervals if they are supplemented by the first conjugation condition U(6) = Uh- For each given value Uh, both solutions give the shear stresses on the interface that become functions of Uh. t(6 0) = u 6 0 Uh). Only one value Uh can be found to satisfy the second conjugation condition (3.76) that becomes a transcendental equation. [Pg.125]

The number of boundary conditions both for the left and the right second-order parabolic boundary-value problems (3.106) is sufficient to uniquely solve them by any numerical finite difference method, provided they are supplied by an additional condition on the interface at each vertical cross section x, TE(x, 1) = TEh However, the left and right solutions do not obviously give the equal derivatives on the interface z = 1. Therefore, the second conjugation condition (3.107) becomes a one-variable transcendental equation for choosing the proper value of TEh. The conjugation problems (3.106), (3.107) and (3.85) - (3.87) have computationally been treated in a similar manner. [Pg.135]

The left and right boundary-value problems require one boundary condition each on the interface z = 1. Like before, let us supply them by two auxiliary values... [Pg.138]

The starting point for inhibitor design was the solution of the crystal structure of Citrobacter freundii 1203 beta-lacteunase at 2.0 A [6]. An overview of the structure is shown in Fig. 2. The active site of this enzyme is located in the center at the interface of two domains, left and right, both of which contribute catalytic residues. [Pg.89]

Consider the 1-D graphical depiction of Figure 2.6(a), where the two different dielectrics are designated as A and B, respectively. All field components located at nodes inside the domain are updated by (2.18), while E at i = L — 1 and at i = 1/2 are evaluated via the one-sided third-order scheme of (2.43). The most significant issue, nevertheless, is the computation of at i = L — 1/2 and E at i = 0 next to the interface. This is accomplished by the extrapolated terms 7i and on the left- and right-hand side of the discontinuity and their consecutive combination with the physical continuity conditions as... [Pg.27]

Fig. 7. Vertically oriented x radiograph illustrating sedimentary features typical of NWC. The upper 4-6 cm is intensely hurrowed. Yoldia limatula can be seen at the far left and right of the radiograph. Abundant vertical burrows, due most probably to Owenia can be made out near the interface. A shell lag layer commonly found at this station occurs 6 cm and results from both feeding and storm activity. Bioturbate structure dominates at depth burrows coming out of plane of radiograph appear as light holes. (Scale 3 cm.)... Fig. 7. Vertically oriented x radiograph illustrating sedimentary features typical of NWC. The upper 4-6 cm is intensely hurrowed. Yoldia limatula can be seen at the far left and right of the radiograph. Abundant vertical burrows, due most probably to Owenia can be made out near the interface. A shell lag layer commonly found at this station occurs 6 cm and results from both feeding and storm activity. Bioturbate structure dominates at depth burrows coming out of plane of radiograph appear as light holes. (Scale 3 cm.)...
FIGURE 1 4 (See color insert following page 172.) Native contact maps for kinesin dimer (left) and the interface between the kinesin and tubulin binding site (right). The neck-linker zipper contacts that play several important roles for the kinesin function are enclosed in the circles (the green circles for the MT-bound head, and the yellow circles for the tethered head). [Pg.13]


See other pages where Left and right interface is mentioned: [Pg.80]    [Pg.350]    [Pg.451]    [Pg.6]    [Pg.80]    [Pg.350]    [Pg.451]    [Pg.6]    [Pg.1214]    [Pg.19]    [Pg.520]    [Pg.527]    [Pg.276]    [Pg.15]    [Pg.150]    [Pg.89]    [Pg.115]    [Pg.366]    [Pg.216]    [Pg.2354]    [Pg.115]    [Pg.513]    [Pg.17]    [Pg.276]    [Pg.432]    [Pg.629]    [Pg.16]    [Pg.485]    [Pg.342]    [Pg.55]    [Pg.62]    [Pg.57]    [Pg.213]    [Pg.342]    [Pg.34]    [Pg.1214]    [Pg.81]   
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