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Current variation with time

Fig. 19-7 Potential variation with time at five test points after switching off the protection current. Fig. 19-7 Potential variation with time at five test points after switching off the protection current.
In fluidized beds, the temperature is uniform within a few degrees even in the largest vessels, but variation of comnposition is appreciable in large vessels, and is not well correlated for design purposes. One currently successful moving bed process is the UOP "Stacked Reactor" platforming where the catalyst is transported and regenerated in a separate zone. When the activity of the catalyst declines fairly rapidly, its variation with time and position must be taken into account by the mathematical formulation. [Pg.810]

Variation with time of amperometric currents, resulting... [Pg.193]

Figure 2.9 plots the time variation of the limiting current 7° given by the Eq. (2.115) for five drops. As can be seen in this Figure, the current increases with time until l l when the drop falls and, logically, the current also falls to zero. Note that for the DME it is fulfilled that... [Pg.98]

Note that in the first case the potential is controlled and the current response and its variation with time is registered, chronoamperometry, and in the second case the value of the current is controlled and the variation of potential with time is registered, chronopotentiometry. [Pg.85]

The study of the variation of the current response with time under potentiostatic control is chronoamperometry. In Section 5.4 the current resulting from a potential step from a value of the potential where there is no electrode reaction to one corresponding to the mass-transport-limited current was calculated for the simple system O + ne-— R, where only O or only R is initially present. This current is the faradaic current, If, since it is due only to a faradaic electrode process (only electron transfer). For a planar electrode it is expressed by the Cottrell equation4... [Pg.200]

Chronopotentiometry — is a controlled-current technique (- dynamic technique) in which the - potential variation with time is measured following a current step (also cyclic, or current reversals, or linearly increasing currents are used). For a - nernstian electrode process,... [Pg.100]

Fig. 7D Variation of current density with time during linear potential sn eep measurement. Quinhydrone (5 mM) in 1 mM sulfuric acid. V -75 mVis. (a) with dynamic iR compensation (b) without iR compensation. From Gileadi, Kirowa-Eisner and Penciner, "Interfacial Electrochemistry - An Experimental Approach", Addison Wesley, 1975, with permission. Fig. 7D Variation of current density with time during linear potential sn eep measurement. Quinhydrone (5 mM) in 1 mM sulfuric acid. V -75 mVis. (a) with dynamic iR compensation (b) without iR compensation. From Gileadi, Kirowa-Eisner and Penciner, "Interfacial Electrochemistry - An Experimental Approach", Addison Wesley, 1975, with permission.
From the slope of the polarization curve and its variation with time (exposure time of the iron electrode), information on the kind of inhibition can be gained. An inhibition of anodic processes decreases the ia versus E current density and increases the corrosion potential correspondingly, an increase in cathodic inhibition causes a decrease in the i. and lowers the corrosion potential. [Pg.722]

The retardation of the bimolecular reaction on the surface provided a more convenient time domain for observation. 2) Low temperature experiments (-78°C in n-butyronitrile) were easy to perform and allowed a key intermediate to be observed. 3) It was possible to use faster cyclic voltammetry sweep rates (up to 200 V/s) for surface couples because their peak current variation with sweep rate has the same functional dependence (ip v) as for double layer charging currents while for solution couples, ip v 2... [Pg.139]

Fig. 1. Variation of the current density with time for polymer diodes with parallel, perpendicular and random chain orientations and for applied electric fields of 0.3 MV/cm (straight line), 0.5 MV/cm (dash line) and 0.7 MV/cm (dot line). Fig. 1. Variation of the current density with time for polymer diodes with parallel, perpendicular and random chain orientations and for applied electric fields of 0.3 MV/cm (straight line), 0.5 MV/cm (dash line) and 0.7 MV/cm (dot line).
The left-hand side is already symmetrical with (1). As to the right, Maxwell assumed that there is a quantity which he called the displacement, D, whose variation with time in a non-conducting medium corresponds to the current in a conductor. Thus we have... [Pg.218]

Fig. 4.2. Variation of the current response with time in the Cottrell experiment. The circle points indicate the position of the timesteps when an expanding grid is used with AT = 0.01 and ujt = 105. Fig. 4.2. Variation of the current response with time in the Cottrell experiment. The circle points indicate the position of the timesteps when an expanding grid is used with AT = 0.01 and ujt = 105.
Figure 6 shows a typical variation of current versus time for a KCl solution with a 100 pm diameter silica glass capillary and an applied electrical field of 350 V/cm. The concentration in reservoir 2 is Cioo% = 10 M, and the concentration in reservoir 1 is 95% = 0.95 x 10 M. Linear regression was used to smoothen the experimental data and determine At. The current increases with time as the higher-concentration (Cl 00%) electrolyte solution displaces the lower-concentration (Cgs%) electrolyte solution in the capillary. The increase in current continues until the capillary is completely filled with the Cioo% electrolyte solution, at which time the current reaches a steady value, which continues until the applied voltage is removed. [Pg.3114]

Pulse techniques improve detection limits since they benefit from the different variation of diffusion and capacitive current intensities with time when carrying out measurements at the pulse end, the capacitive current is practicably negligible, the value of the Faradaic current still being significant (see eqn [3] and Figure 3). [Pg.3743]

In order to highlight the computing ability of Formal Graphs, Figure 10.17 shows two responses of the previous circuit (Randles circuit) by different techniques. The left plot represents the variation of the current resulting from a linear variation with time of the imposed potential (potential ramp) and the right plot represents the complex impedance in the Cole-Cole (Nyquist) representation. The parallel capacitance Cq is supposed to be sufficiently important for dominating the... [Pg.490]

Figure 7.64 Potentiostatic dissolution of Ni in 0.1 M NaCl in a diffusion cell variation of current density with time. The apphed potentials are 150 mV amd 300 mV relative to the calomel electrode [36]. Figure 7.64 Potentiostatic dissolution of Ni in 0.1 M NaCl in a diffusion cell variation of current density with time. The apphed potentials are 150 mV amd 300 mV relative to the calomel electrode [36].
Chronopotentiometry is a controlled-current technique in which the potential variation with time (0 is measiued following a current step. Other ciurent perturbations such as linear, cyclic, or current reversals are also used [1,3,4,12]. For a reversible electrode reaction following a ciurent step, chronopotentiograms shown in Fig. 7 can be obtained. [Pg.212]

The specific electrical conductivity of pure Azoxy-compounds lies between 10 (12 cm)" and 10 ( 2 cm) h Various dopants are added to the Azoxy-compound to influence the conductivity and orientation. The effect of these additives on the variation with time of the electrical conductivity, of the switching times, and of contrast can be measured. It has been found that after roughly 500 hours of operation for instance the cell conductance when measuring the d.c. current flowing through the cell decreases by one to two powers of ten. As subsequent a.c. measurements revealed, this phenomenon results from the formation of double layers with lower electrical conductivity near the electrodes. These double layers disturb the ion injection from the electrode. As a result of low current densities the dynamic scattering disappears almost entirely. [Pg.125]

Fig. S. Variation in galvanic current density with time for an Al-Cu couple in 0.1 M NaCl, and in 0.1 M NaCl... Fig. S. Variation in galvanic current density with time for an Al-Cu couple in 0.1 M NaCl, and in 0.1 M NaCl...
The relative proportion of nucleation and domain wall lateral growth is expected to be different for different fields and different materials, but this proportion is extremely difficult to observe directly and most of such detail has been deduced from the switching curve. This is the variation of switching current i, with time when a step field is applied and fairly typically is as depicted in Fig. 5(a). The current observed is the added effect of all the nucleation and wall growth processes which occur between the electrodes. Nuclea-... [Pg.219]

For the RC circuit shown in Figure 2.14(b), derive the expression for voltage across the capacitor (Veit)) and the current flowing through the resistance / hyd,2 r a sudden imposition of potential (AE). Compare the voltage across the capacitor with that of the pressure equation (2.120) derived in the text. Plot V it) variation with time assuming AE = 50 V, = 100 kQ for various values of capacitances, that is, 0.2, 0.4, 0.8,... [Pg.49]

Nanocty stallization also changes the compact properties of the passive film. After cathodic reduction, the variation of the current with time for each specimen was measured at a fixed potential. If the contribution of the double layer charge is neglected, the initial drop of current density should be related to the growth of a protective film on the electrode surface. The current decreases with time as follows ... [Pg.69]


See other pages where Current variation with time is mentioned: [Pg.88]    [Pg.264]    [Pg.88]    [Pg.264]    [Pg.312]    [Pg.161]    [Pg.42]    [Pg.400]    [Pg.44]    [Pg.299]    [Pg.3]    [Pg.60]    [Pg.123]    [Pg.384]    [Pg.77]    [Pg.196]    [Pg.141]    [Pg.1889]    [Pg.153]    [Pg.130]    [Pg.186]    [Pg.75]    [Pg.113]   


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Current variation

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