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Local EIS

The standard methods for EIS determine an average impedance for the whole exposed area of a sample. Many samples, in particular coated samples or those undergoing localized corrosion, have spatial variations in behavior. A local EIS method has been developed to measure these variations [24-26]. The local AC solution current density is mapped across a surface using a two-electrode microprobe. The ratio of the applied AC voltage (using distant reference and counterelectrodes) to the local current density gives the local impedance. It is possible to obtain a full EIS spectrum at each location, or to map the impedance at a fixed frequency. This method provides information on the location of the attack, and can detect failure prior to visual observation. [Pg.707]

EIS requires more sophisticated equipment and analysis, but provides more information on the behavior of the interface than DC techniques. Tafel slopes are needed to determine corrosion rate. Using a scanning probe to map the local current, local EIS measurements can be made. [Pg.709]

Local EIS (LEIS) analysis with microelectrodes scanning over a macroelectrode allows distinguishing between 3D and 2D—related interfacial kinetics processes that may appear as the CPE representation. 2D distribution due to current/potential and adsorption nonuniformities show a typical R C behavior on small surfaces analyzed by LEIS, while 3D processes demonstrate a RI CPE type of behavior [13]. For an interfacial kinetics on a macroelectrode, the LEIS scan reveals several different R C combinations representing 2D distribution or several R CPE combinations in the case of 3D distribution. Just as with a "traditional" macroscale EIS, the LEIS can distinguish between the CPE or pure capacitive double later representation from a slope of a plot of log-... [Pg.43]

Finally, application of other methods of analysis can be recommended. Many of the previous electrochemical studies devoted to conducting polymers were carried out in combination with radiotracer technique, AC electrogravimetry, quartz-crystal microbalance, surface plasmon resonance, and even ellipsometry, and atomic-force microscopy. In this context application of emerging experimental techniques such as local EIS and nonlinear impedance analysis may also be recommended. [Pg.215]

EIS has been applied extensively to the analysis of the corrosion mechanism of iron and other metals in aqueous solutions. To characterize a given corrosion process, it is practically advisable to obtain a full AC frequency scan of the system, including sufficient low-frequency response and small amplitude voltage perturbation with cyclic voltammetry, before acquiring the response data such as current, voltage, and polarization resistance Most corrosion kinetics studies have been done on uniformly corroding surfaces where the dissolution of the metal is uniform all over the surface in contact with the electrolyte [43]. Localized corrosion and stress corrosion cracking can also be analyzed by impedance methods such as local EIS (Section 13-4). [Pg.311]

In conventional EIS experiments the electrode response to a perturbation signal corresponds to a measurement averaged across the whole electrode surface area. However, electrochemical systems show nonuniform current and potential distributions, resulting in CPE behavior. Such distributions can be studied bythe local EIS method, which employs in situ probing of local current density distribution in the vicinity of the working electrode surface. Local EIS (LEIS) relies on the fact that AC current density in the solution very near the working electrode is proportional to the local impedance properties of the electrode [22]. The AC current spreads in the solution as a funchon of the distance from the electrode surface, and as a consequence the LEIS results depend on the distance between the probe and the surface. That allows for spatially resolved LEIS measurements of the surface topography and kinetics at the electrochemical interface. [Pg.327]

Evidence of localized corrosion can be obtained from polarization methods such as potentiodynamic polarization, EIS, and electrochemical noise measurements, which are particularly well suited to providing data on localized corrosion. When evidence of localized attack is obtained, the engineer needs to perform a careful analysis of the conditions that may lead to such attack. Correlation with process conditions can provide additional data about the susceptibility of the equipment to locaHzed attack and can potentially help prevent failures due to pitting or crevice corrosion. Since pitting may have a delayed initiation phase, careful consideration of the cause of the localized attack is critical. Laboratory testing and involvement of an... [Pg.2441]

Consider the work, Ei, effected when the vertical component of liquid surface tension, 7 sin 0, lifts the local solid to a height h—that of the wetting ridge. This work, per unit length of triple line, is simply hy sin 0. Using Eq. (5), we obtain ... [Pg.293]

Definition of Ej and E2 eonformations of the a subunit of Na,K-ATPase involves identification of cleavage points in the protein as well as association of cleavage with different rates of inactivation of Na,K-ATPase and K-phosphatase activities [104,105]. In the Ei form of Na,K-ATPase the cleavage patterns of the two serine proteases are clearly distinct. Chymotrypsin cleaves at Leu (C3), Fig. 3A, and both Na,K-ATPase and K-phosphatase are inactivated in a monoexponential pattern [33,106]. Trypsin cleaves the E form rapidly at Lys ° (T2) and more slowly at Arg (T3) to produce the characteristie biphasic pattern of inactivation. Localization of these splits was determined by sequencing N-termini of fragments after isolation on high resolution gel filtration columns [107]. [Pg.18]

The conformational changes which have been described so far are probably all relatively small local changes in the structure of H,K-ATPase. This has been confirmed by Mitchell et al. [101] who demonstrated by Fourier transform infrared spectroscopy that a gross change in the protein secondary structure does not occur upon a conformational change from Ei to 3. Circular dichroism measurements, however [102,103], indicated an increase in a-helical structure upon addition of ATP to H,K-ATPase in the presence of Mg and... [Pg.36]

For the evaluation of this term, we used a non usual formalism (see Ref. [20] and references therein), the so-called axial quadupole. Indeed, it is possible to define any quadupole as the sum of 3 axial quadupoles oriented towards the main axis (ei, 2, Qs) of a local frame. We then obtain ... [Pg.154]

In order to arrive at a mathematical relationship to describe London forces, we will use an intuitive approach. First, the ability of the electrons to be moved within the molecule is involved. Atoms or molecules in which the electrons are highly localized cannot have instantaneous dipoles of any great magnitude induced in them. A measure of the ability of electrons in a molecule to be shifted is known as the electronic polarizability, a. In fact, each of the interacting molecules has a polarizability, so the energy arising from London forces, Ei, is proportional to a2. London forces are important only at short distances, which means that the distance of separation is in the denominator of the equation. In fact, unlike Coulomb s law, which has r2 in the denominator, the expression for London forces involves r6. Therefore, the energy of interaction as a result of London forces is expressed as... [Pg.188]

Fig. 11. Tensor-valued elasticity parameters in a human breast in vivo. A dotted circle symbolizes a carcinoma previously localized using gadolinium-enhanced Ti-weighted imaging. Eigenvalues Ei, E2, and E3 of the elasticity tensor are shown in (a), (b), and (c) respectively. Also shown in (d) is the isotropic elasticity... Fig. 11. Tensor-valued elasticity parameters in a human breast in vivo. A dotted circle symbolizes a carcinoma previously localized using gadolinium-enhanced Ti-weighted imaging. Eigenvalues Ei, E2, and E3 of the elasticity tensor are shown in (a), (b), and (c) respectively. Also shown in (d) is the isotropic elasticity...
As the pressure increases further, a second HB point (HB2) appears at the extinction point E and shifts toward the other HB HBi) point. An example is shown for 4 atm in Fig. 26.1c. Ignition Ii is no longer oscillatory, because the stationary partially ignited branch becomes locally stable in the vicinity of /i. Time-dependent simulations indicate that the two HB points are supercritical, i.e., self-sustained oscillations die and emerge at these points with zero amplitude. In this case, the first extinction Ei defines again the actual extinction of the system. [Pg.429]


See other pages where Local EIS is mentioned: [Pg.200]    [Pg.148]    [Pg.163]    [Pg.347]    [Pg.307]    [Pg.307]    [Pg.309]    [Pg.313]    [Pg.353]    [Pg.373]    [Pg.709]    [Pg.461]    [Pg.888]    [Pg.327]    [Pg.200]    [Pg.148]    [Pg.163]    [Pg.347]    [Pg.307]    [Pg.307]    [Pg.309]    [Pg.313]    [Pg.353]    [Pg.373]    [Pg.709]    [Pg.461]    [Pg.888]    [Pg.327]    [Pg.88]    [Pg.1083]    [Pg.83]    [Pg.134]    [Pg.448]    [Pg.106]    [Pg.302]    [Pg.234]    [Pg.240]    [Pg.240]    [Pg.21]    [Pg.20]    [Pg.27]    [Pg.446]    [Pg.195]    [Pg.336]    [Pg.287]    [Pg.43]   
See also in sourсe #XX -- [ Pg.43 , Pg.215 , Pg.311 , Pg.327 ]




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