Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Constant charge

In the first case, the liquid crystal ceU is disconnected from the voltage source. The free charge on the interface between the liquid crystal and the electrode is fixed, and this case is called fixed charge. The external voltage source does not do electrical work, that is dW = 0. At constant temperature and pressure, the Gibbs free energy. [Pg.214]

The surface free charge density rti = DJ z = 0) = c on the bottom surface and the surface free charge density c i = -D z = h) on the top surface are fixed. In the 1-D case here, D = D z) and V D =dDz/dz = 0 therefore is a constant across the cell  [Pg.215]

When the liquid crystal undergoes a configurational change, 6 changes, and thus E changes. The electric energy density is [Pg.215]


For constant charging current, and boundary conditions Q = 0 when t = 0, the total charge is... [Pg.99]

Fig. 7. Maps of the electronic charge density in the (110) planes In the ordered twin with (111) APB type displacement. The hatched areas correspond to the charge density higher than 0.03 electrons per cubic Bohr. The charge density differences between two successive contours of the constant charge density are 0.005 electrons per cubic Bohr. Atoms in the two successive (1 10) planes are denoted as Til, All, and T12, A12, respectively, (a) Structure calculated using the Finnis-Sinclair type potential, (b) Structure calculated using the full-potential LMTO method. Fig. 7. Maps of the electronic charge density in the (110) planes In the ordered twin with (111) APB type displacement. The hatched areas correspond to the charge density higher than 0.03 electrons per cubic Bohr. The charge density differences between two successive contours of the constant charge density are 0.005 electrons per cubic Bohr. Atoms in the two successive (1 10) planes are denoted as Til, All, and T12, A12, respectively, (a) Structure calculated using the Finnis-Sinclair type potential, (b) Structure calculated using the full-potential LMTO method.
Required to Maintain Constant Velocity for Constant Charge Weight for Constant Charge Weight... [Pg.168]

Figure 14. PMC potential dependence, calculated from analytical formula (18) for different interfacial rate constants for minority carriers S = 1 cm, minority carrier flux toward interface I,- 1 cm-2s 1, a= 780enr1, L = 0.01 cm, 0=11.65 cmV, Ld = 2x 0"3cm), (a) sr = 0 and different charge-transfer rates (inserted in the figures in cm s 1), (b) Constant charge-transfer rate and different surface recombination rates (indicated in the figure). Figure 14. PMC potential dependence, calculated from analytical formula (18) for different interfacial rate constants for minority carriers S = 1 cm, minority carrier flux toward interface I,- 1 cm-2s 1, a= 780enr1, L = 0.01 cm, 0=11.65 cmV, Ld = 2x 0"3cm), (a) sr = 0 and different charge-transfer rates (inserted in the figures in cm s 1), (b) Constant charge-transfer rate and different surface recombination rates (indicated in the figure).
Since, in general, lower permeability media exhibit higher capillary-pressure suction, we argue that it is more difficult to stabilize foam when the permeability is low. Indeed the concept of a critical capillary pressure for foam longevity can be translated into a critical permeability through use of the universal Leverett capillary-pressure J-function (.13) and, by way of example, the constant-charge model in Equation 2 for II ... [Pg.466]

Figure 5. The critical absolute permeability necessary to sustain the stability of a static foam as a function of liquid saturation. Calculations are for the constant-charge electrostatic model. Figure 5. The critical absolute permeability necessary to sustain the stability of a static foam as a function of liquid saturation. Calculations are for the constant-charge electrostatic model.
Figure 7 reports calculations of the effect of flow velocity on the critical capillary pressure for the constant-charge electrostatic model and for different initial film thicknesses. [Pg.471]

ENORDET AOS 1618) in an 81- fjtm permeability sandpack. Using the parameters listed and the constant- charge electrostatic model for the conjoining/disjoining pressure isotherm, the data are rescaled A ... [Pg.473]

Figure 10. Comparison of the critical-capillary-pressure data of Khatib, Hirasaki and Falls (5) (darkened circles) to the proposed dynamic foam stability theory (solid line). Best fitting parameters for the constant-charge electrostatic model are listed. Figure 10. Comparison of the critical-capillary-pressure data of Khatib, Hirasaki and Falls (5) (darkened circles) to the proposed dynamic foam stability theory (solid line). Best fitting parameters for the constant-charge electrostatic model are listed.
The combination of state-of-the-art first-principles calculations of the electronic structure with the Tersoff-Hamann method [38] to simulate STM images provides a successful approach to interpret the STM images from oxide surfaces at the atomic scale. Typically, the local energy-resolved density of states (DOS) is evaluated and isosurfaces of constant charge density are determined. The comparison between simulated and measured high-resolution STM images at different tunneling... [Pg.151]

Ga-Ga Distances, Force Constants, Charges, and NMR Shifts of the Calculated Model Compounds 8a, 8b, and 8c... [Pg.263]

Monatomic cations with constant charges Monatomic cations with variable charges Polyatomic cations Monatomic anions Oxyanions... [Pg.98]

Highly selective ion exchange reactions described here in clay minerals and zeolites are reversible and occur on the constant charge fraction of these minerals. Interactions with a siloxane surface are therefore involved in contrast to the so-called specific adsorption effects occuring on hydroxyl bearing surfaces. [Pg.290]

The assessment of surface area may sometimes present difficulties, e.g. with smectites N2 adsorption measurements grossly underestimate the area that is exposed in solution when the layers are fully expanded. In an attempt to overcome this problem a simple theoretical model has recently been developed (j4) for deriving double-layer potentials for the clay-solution interface from co-ion exclusion measurements. The results of this work suggest that the surfaces of montmorlllonlte and illite have constant potentials and do not behave like constant-charge surfaces as is generally assumed. [Pg.345]

As expected from the anisotropy of chemical etching of Si in alkaline solutions, the electrochemical dissolution reaction shows a strong dependence on crystal orientation. For all crystal orientations except (111) a sweep rate independent anodic steady-state current density is observed for potentials below PP. For (111) silicon electrodes the passivation peak becomes sweep rate dependent and corresponds to a constant charge of 2.4 0.5 mCcm-2 [Sm6]. OCP and PP show a slight shift to more anodic potentials for (111) silicon if compared to (100) substrates, as shown in Fig. 3.4. [Pg.50]


See other pages where Constant charge is mentioned: [Pg.182]    [Pg.834]    [Pg.328]    [Pg.475]    [Pg.4]    [Pg.16]    [Pg.49]    [Pg.100]    [Pg.145]    [Pg.191]    [Pg.159]    [Pg.823]    [Pg.187]    [Pg.118]    [Pg.120]    [Pg.260]    [Pg.114]    [Pg.466]    [Pg.468]    [Pg.468]    [Pg.264]    [Pg.270]    [Pg.349]    [Pg.29]    [Pg.321]    [Pg.324]    [Pg.129]    [Pg.262]    [Pg.8]    [Pg.110]    [Pg.112]    [Pg.400]    [Pg.43]    [Pg.314]    [Pg.217]   
See also in sourсe #XX -- [ Pg.100 ]




SEARCH



© 2024 chempedia.info