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Non-steady-state techniques

In non-steady-state methods [56,57], the system is perturbed by a signal and then aUowed to relax to the equilibrium value or to another steady state. During these measurements, the double layer is charged lirst, as any change in the electrical state of an electrochemical system results in the rearrangement of charges at the electrical double layer. The resulting displacement current density can be expressed by  [Pg.142]

Following the charging of the double layer, the Faradaic process will respond to the perturbation imposed on the system. [Pg.142]

Transient techniques were developed to investigate the kinetics of electrochemical reactions, and they are summarized in ref. [8]. Rangarajan [58] analyzed the rationale behind these relaxation techniques and showed that they are all equivalent in that the desired kinetic information can be derived from any input-output response. However, what makes one method preferable to another is the ease with which it can be set up and used. Two techniques that are widely used in chlor-alkali studies are presented here. [Pg.142]

Cyclic Voltammetry. In this method, the potential of the working electrode is varied linearly with time from an initial potential of E to a final value of f, and then reversed from Ef to E at the same rate, as shown in Fig. 4.3.15. The resulting current is measured as a function of time or potential. This scheme can be used as a single sweep or a multisweep, as used in cyclic voltaimnetry. The potential range is generally selected to suit the reaction under study. [Pg.142]

This method can be classified by the values of the potential sweep rates. At a low sweep rate, the current-potential relation is the same as that obtained under steady-state [Pg.142]


Combination of hydrodynamic electrodes and non-steady-state techniques, though more complex to analyse theoretically, is very powerful in its application with increased sensitivity. These more recent developments and their applications to electrochemical kinetics will be discussed. [Pg.356]

Current and potential distributions are affected by the geometry of the system and by mass transfer, both of which have been discussed. They are also affected by the electrode kinetics, which will tend to make the current distribution uniform, if it is not so already. Finally, in solutions with a finite resistance, there is an ohmic potential drop (the iR drop) which we minimise by addition of an excess of inert electrolyte. The electrolyte also concentrates the potential difference between the electrode and the solution in the Helmholtz layer, which is important for electrode kinetic studies. Nevertheless, it is not always possible to increase the solution conductivity sufficiently, for example in corrosion studies. It is therefore useful to know how much electrolyte is necessary to be excess and how the double layer affects the electrode kinetics. Additionally, in non-steady-state techniques, the instantaneous current can be large, causing the iR term to be significant. An excellent overview of the problem may be found in Newman s monograph [87]. [Pg.386]

In a number of publications in this field an incorrect interpretation of the experimental results may have been presented. Therefore, in a number of investigations on tensile deformation, non-steady-state techniques have been used. In these experiments, a cylindrical beam of the material is gradually extended from its original length L0 at t = 0 to a length L at time t. From the definition of the rate of deformation e, a constant value... [Pg.564]

I. Epelboin, C. Gabrieli, M. Keddam, H. Takenouti, Non-steady state techniques, in Comprehensive Treatise of Electrochemistry, E. Yeager, J. O M. Bockris, B.E. Conway,... [Pg.141]

There are in fact two slightly different types of non-steady state technique. In the first an instantaneous perturbation of the electrode potential, or current, is applied, and the system is monitored as it relaxes towards its new steady state chronoamperometry and chronopotentiometry are typical examples of such techniques. In the second class of experiment a periodically varying perturbation of current or potential is applied to the system, and its response is measured as a function of the frequency of the perturbation cyclic and a.c. voltammetry are examples of this type of approach. In both cases the rate of mass transport varies with the time (or frequency), and by obtaining data over a wide range of these variables and by using curve fitting procedures, kinetic parameters are obtainable. Pulse techniques will be discussed later in this chapter, whilst sweep methods are described in Chapter 6 and a.c. methods in Chapter 8. [Pg.48]

In general, all of these techniques can be divided into two large groups steady state techniques and non-steady state techniques. [Pg.1595]

These non-steady state techniques are based on the application of a perturbation to a system in equilibrium or in a steady state, and on the later study of the relaxation of the system. As the different elementary processes which intervene in the corrosion phenomenon have different relaxation constants, a low amplitude signal with a wide range offrequencies is used as pertmbing signal, which makes it possible to induce a linear response from the system. The response of the system will be the sum of the contributions of each elementary process, as each of them relaxes exponentially over time with a characteristic time constant. [Pg.1596]

They can be split into two main groups, each of them including steady-state and non-steady-state techniques. [Pg.102]

Fundamentals of Non-Steady-State Techniques The basic idea behind these techniques is to extract information about the reaction mechanism and the rate constants from the time dependence of some measurable property of the electrochemical interface in response to a perturbation of its steady state. [Pg.103]

The non-steady-state optical analysis introduced by Ding et al. also featured deviations from the Butler-Volmer behavior under identical conditions [43]. In this case, the large potential range accessible with these techniques allows measurements of the rate constant in the vicinity of the potential of zero charge (k j). The potential dependence of the ET rate constant normalized by as obtained from the optical analysis of the TCNQ reduction by ferrocyanide is displayed in Fig. 10(a) [43]. This dependence was analyzed in terms of the preencounter equilibrium model associated with a mixed-solvent layer type of interfacial structure [see Eqs. (14) and (16)]. The experimental results were compared to the theoretical curve obtained from Eq. (14) assuming that the potential drop between the reaction planes (A 0) is zero. The potential drop in the aqueous side was estimated by the Gouy-Chapman model. The theoretical curve underestimates the experimental trend, and the difference can be associated with the third term in Eq. (14). [Pg.209]

This technique is based on a non-steady-state approach to diffusion. The non-steady-state diffusion is not treated in our simplified approach to extraction kinetics the interested reader is referred to Yagodin and Tarasov [24] and Tarasov and Yagodin [25]. [Pg.254]

Whilst similar detection systems are used for both techniques there is a fundamental difference as the detection takes place. Continuous-flow uses steady-state conditions, whereas the FIA measurements are made in non-steady-state conditions. A major advantage of the FIA regime, an area hitherto not fully exploited, is the time-frame for an analytical measurement. That is to say the result is available by FIA much faster than in the continuous regime. Therefore the major areas of interest should undoubtedly be for process analysis where trends can be readily observed on a rapid basis. [Pg.60]

Several techniques are available for thermal conductivity measurements, in the steady state technique a steady state thermal gradient is established with a known heat source and efficient heat sink. Since heat losses accompany this non-equilibrium measurement the thermal gradient is kept small and thus carefully calibrated thermometers and heat source must be used. A differential thermocouple technique and ac methods have been used. Wire connections to the sample can represent a perturbation to the measurement. Techniques with pulsed heat sources (including laser pulses) have been used in these cases the dynamic response interpretation is more complicated. [Pg.656]

Non-steady state method13" The quenching experiments have also been carried out from measurements of lifetime by single photon time correlation technique. [Pg.337]

The absence of any direct, i.e. molecular, means of identifying the adsorbed species in situ rendered the controversy unresolvable and it remained undecided over the ensuing fifteen years. However, in 1981 Beden et til. published EMIRS spectra that were destined to have a major impact on this dispute, as discussed in section 2.1.6. This early paper concluded that C=Oads is the dominant strongly adsorbed species (poison) and it is present at high coverage. Some Pt CO is also present but there is no evidence of COHads under the experimental conditions employed (non steady-state, potential perturbation at 8.5 Hz and with the dissociative chemisorption of methanol slow). The principal assignments of the paper were very quickly verified by Russell et al. (1982) using the IRRAS technique. [Pg.279]

The experimental techniques employed in the fundamental studies of the burning rate of a liquid droplet fall into three groups (a) The process of stationary, non-steady-statc combustion in which the combustion rate of a droplet suspended in a reacting medium is determined from the variation of droplet size with time (b) the process of stationary, steady-state combustion in which the geometric dimensions of a supported droplet are maintained constant during combustion and (c) the process of nonstation-ary, non-steady-state combustion in which a freely-moving droplet is allowed to come in contact with a gaseous reactant. [Pg.122]

TCE Blood TCE Use of Bayesian techniques and bounding approaches to estimate exposure dose from non-steady-state blood concentration Appendix B... [Pg.163]

The build-up is often very fast, e.g. over in 10 4 s, and not observed experimentally under normal steady state conditions. Special fast reaction techniques are required to study the build-up, and analysis of the data requires non-steady state methods. If build-up continues after the steady state concentrations occur, the rate of reaction continues to increase and explosion can occur. [Pg.210]

Values of k cannot easily be calculated for optically-thin samples (ad < 3.5) and for some measurement techniques involving non-steady state conditions. Thus it is obvious that reliable values of thermal conductivity can only be obtained when either k is negligible, or where it can be calculated reliably for optically SEhick conditions. [Pg.258]


See other pages where Non-steady-state techniques is mentioned: [Pg.155]    [Pg.261]    [Pg.142]    [Pg.201]    [Pg.212]    [Pg.155]    [Pg.1596]    [Pg.128]    [Pg.107]    [Pg.209]    [Pg.155]    [Pg.261]    [Pg.142]    [Pg.201]    [Pg.212]    [Pg.155]    [Pg.1596]    [Pg.128]    [Pg.107]    [Pg.209]    [Pg.294]    [Pg.278]    [Pg.127]    [Pg.392]    [Pg.75]    [Pg.176]    [Pg.246]    [Pg.98]    [Pg.123]    [Pg.97]    [Pg.123]    [Pg.2692]    [Pg.286]    [Pg.146]    [Pg.97]   
See also in sourсe #XX -- [ Pg.149 ]




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Non-steady state

Steady-state techniques

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