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Cubes transfer

One of the main uses of these wet cells is to investigate surface electrochemistry [94, 95]. In these experiments, a single-crystal surface is prepared by UFIV teclmiqiies and then transferred into an electrochemical cell. An electrochemical reaction is then run and characterized using cyclic voltaimnetry, with the sample itself being one of the electrodes. In order to be sure that the electrochemical measurements all involved the same crystal face, for some experiments a single-crystal cube was actually oriented and polished on all six sides Following surface modification by electrochemistry, the sample is returned to UFIV for... [Pg.314]

When Che diameter of the Cube is small compared with molecular mean free path lengths in che gas mixture at Che pressure and temperature of interest, molecule-wall collisions are much more frequent Chan molecule-molecule collisions, and the partial pressure gradient of each species is entirely determined by momentum transfer to Che wall by mechanism (i). As shown by Knudsen [3] it is not difficult to estimate the rate of momentum transfer in this case, and hence deduce the flux relations. [Pg.8]

When a liquid is dispersed into droplets the surface area is increased, which enhances the rates of heat and mass transfer. For a particular liquid dispersed at constant concentration in air the MIE varies with approximately the cube of surface average droplet diameter, hence the MIE decreases by a factor of about 8 when the surface average diameter D is halved (A-5-1.4.4). Ease of ignition is greatly enhanced for finely divided mists with D less than about 20 /rm, whose MIE approaches that of the vapor. Below 10 /rm a high flash point liquid mist (tetrahydronaphthalene) was found to behave like vapor while above about 40/rm the droplets tended to burn individually [ 142]. Since liquid mists must partially evaporate and mix with air before they ignite, the ease with which a liquid evaporates also affects MIE (Eigure 5-1.4.4). [Pg.95]

Kolmogorov s Theorem (Reformulated by Hecht-Nielson) Any real-valued continuous function f defined on an N-dimensional cube can be implemented by a three layered neural network consisting of 2N -)-1 neurons in the hidden layer with transfer functions from the input to the hidden layer and (f> from all of... [Pg.549]

The compound Lajln has Tc = 10.4 K. Because La is hypoelectronic and In is hyperelectronic, I expect electron transfer to take place to the extent allowed by the approximate electroneutrality principle.13 The unit cube would then consist of 2 La, La, and In+, with In+ having no need for a metallic orbital and thus having valence 6 with the bonds showing mainly pivoting resonance among the twelve positions. The increase in valence of In and also of La (to 3 f ) and the assumption of the densely packed A15 structure account for the decrease in volume by 14.3%. Because the holes are fixed on the In + atoms, only the electrons move with the phonon, explaining the increase in Tc. [Pg.832]

The melting of ice is the reverse of the freezing of water. Energy becomes more constrained as it is transferred from the air in the room to the melting ice. At the same time, the molecules in the ice cube become less constrained, because they are free to move about in the liquid phase. Melting disperses matter but constrains energy. [Pg.979]

Figure 6.4 Three-dimensional spectrum of a three-spin system showing peak types appearing in a three-dimensional space. Three diagonal peaks, six (wi = Wj) and six (wj = w,) cross-signal peaks, six back-transfer peaks, and six cross-peaks are present in the cube, (a) The cubes (b-d) represent three planes in which crossdiagonal peaks and the back-transfer peaks appear on their respective (atj = 0)2), u>2 = cof), and ( >i = Wj) planes. (Reprinted from J. Mag. Reson. 84, C. Griesinger, et al., 14, copyright (1989), with permission from Academic Press, Inc.)... Figure 6.4 Three-dimensional spectrum of a three-spin system showing peak types appearing in a three-dimensional space. Three diagonal peaks, six (wi = Wj) and six (wj = w,) cross-signal peaks, six back-transfer peaks, and six cross-peaks are present in the cube, (a) The cubes (b-d) represent three planes in which crossdiagonal peaks and the back-transfer peaks appear on their respective (atj = 0)2), u>2 = cof), and ( >i = Wj) planes. (Reprinted from J. Mag. Reson. 84, C. Griesinger, et al., 14, copyright (1989), with permission from Academic Press, Inc.)...
Sirkar and Hanratty (S13) showed, by means of refined measurements using strip electrodes at different orientations with respect to the mean flow, that transverse velocity fluctuations play a significant part in the turbulent transport very close to the wall, and that the eddy diffusivity may well be dependent on the cube of the distance y+, leading to a Sc1/3 dependence of mass-transfer correlations, which is often found experimentally. [Pg.270]

Swagelok fitting welded on the button stage of reactor for gas exit, (9) port of reactor for sample and tip transfer, (b) Side view of the STM body (1) Wall of STM body coated with a layer of gold, (2) hexagonal sapphire, (3) CuBe spring plates, (4) receiver of tip holder, (5) screw to adjust the pressure... [Pg.194]

Krueger, B. P., G. D. Scholes, and G. R. Fleming. 1998. Calculation of couplings and energy-transfer pathways between the pigments of LH2 by the ab initio transition density cube method. J. Phys. Chem. B 102 5378-5386. [Pg.155]

Considering that, roughly speaking, the electrostatic component of the solvation free energy varies as the cube of the molecular dipole moment, it becomes obvious that the corrective term (13.1) should be taken into account in the determination of differential solvation properties of very polar solutes. In the computation of transfer free energies across an interface, it has been suggested that equation (13.1) be expressed as a function of the number density of one of the two media, so that the correction is zero in solvent 1 and zl,l lsl lll in solvent 2 [115]. [Pg.477]

It is now believed that the MoFe-protein s P-cluster contains a [4Fe-3S] cuboid joined to a [4Fe-4S] cuboid, although, as discussed below, it was first reported crystallographically as two [4Fe-4S] clusters.8 Uncertainty existed for sometime as to exact nature of bridging disulfide or sulfide ligand joining the two Fe S clusters but it is now known that the P-cluster does NOT contain a disulfide bond. This is important because the all-ferrous structure [4Fe-4S]° proposed from Mossbauer studies then becomes more possible for the P-cluster s [4Fe-4S] cube. In 1993 Bolin et al.1 proposed a six-coordinate S for the P-cluster s center as in Figure la,b of Thorneley s article.8 This is now believed to be the correct conformation. A central six-coordinate S makes this cluster much harder to synthesize in the laboratory, and this feat has not been accomplished as of the date of this text s publication. Whatever its oxidation state or structure, the P-cluster mediates electron transfer from Fe-protein to the M center of MoFe-protein, and it must be reduced at some point to allow transfer of its electron(s). [Pg.245]

A polishing cloth residue is bundled into a cube of 1 m on the half-side dimension. It is stored in an environment of 35 °C and the convective heat transfer is very good between the air and the bundle. Experiments show that the cloth residue has the following properties ... [Pg.132]

Dissolution time, tdi (for powder) Particle mass, m Mass transfer coefficient, k Solubility, S Particle radius, r Density, p Hixson-Crowell (cube root) equation t 1 — (tti 1 m0 )1/3 (kS/prJ... [Pg.246]

Suppose that a solution contains one small cube, of edge /i cm, and one large cube, of edge l2 cm, both solids consisting of an identical material. When dm grams of the first dissolve and then precipitate on the second cube, the interfacial area of the first decreases by 12 (dli/dm)dm, and that of the second increases by 12/2 (dl2/dm)dm cm2. The two derivatives are, respectively,dli/dm - 1/3l p and dhjdm = 1/3 l p, if p is the density of the solid. The total change in the inter-facial area A associated with the above transfer is 12 l2 (dl2/dm)dm - 12/j (dll/dm)dm, that is... [Pg.48]

The problems of scale-up generally arise from the transfer of heat through the walls of a vessel, or the egress of gases and vapours through a hole in the wall. Rates of both of these, being surface phenomena, increase as the square of the linear dimensions of similar vessels. However, the contents, and associated potential energies, increase as the cube. It is also the case that the pressure a... [Pg.378]


See other pages where Cubes transfer is mentioned: [Pg.352]    [Pg.62]    [Pg.352]    [Pg.62]    [Pg.902]    [Pg.902]    [Pg.205]    [Pg.377]    [Pg.290]    [Pg.2140]    [Pg.347]    [Pg.357]    [Pg.1094]    [Pg.1102]    [Pg.483]    [Pg.403]    [Pg.312]    [Pg.1488]    [Pg.353]    [Pg.504]    [Pg.206]    [Pg.325]    [Pg.23]    [Pg.395]    [Pg.219]    [Pg.94]    [Pg.335]    [Pg.193]    [Pg.195]    [Pg.446]    [Pg.174]    [Pg.233]    [Pg.811]    [Pg.415]    [Pg.251]    [Pg.328]    [Pg.133]   
See also in sourсe #XX -- [ Pg.89 , Pg.164 ]




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Cubing

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