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Boundary conditions, corrosion

The hydraulic oil must provide adequate lubrication in the diverse operating conditions associated with the components of the various systems. It must function over an extended temperature range and sometimes under boundary conditions. It will be expected to provide a long, trouble-free service life its chemical stability must therefore be high. Its wear-resisting properties must be capable of handling the high loads in hydraulic pumps. Additionally, the oil must protect metal surfaces from corrosion and it must both resist emulsification and rapidly release entrained air that, on circulation, would produce foam. [Pg.862]

Since the surface energy term will usually be negligible by comparison with the plastic work term in the stress corrosion of ductile materials, it may be neglected. The remaining terms may be derived from fracture mechanics and conventional electrochemical conditions and, for the various boundary conditions indicated by West result in... [Pg.1147]

The implication of the foregoing equations, that stress-corrosion cracking will occur if a mechanism exists for concentrating the electrochemical energy release rate at the crack tip or if the environment in some way serves to embrittle the metal, is a convenient introduction to a consideration of the mechanistic models of stress corrosion. In so far as the occurrence of stress corrosion in a susceptible material requires the conjoint action of a tensile stress and a dissolution process, it follows that the boundary conditions within which stress corrosion occurs will be those defined by failure... [Pg.1148]

This calculation assumes, of course, that corrosion is uniform. Finally, implicit in the design will be boundary conditions on the way the plant can be run, outside of which the risk of corrosion is high. These should be clearly set out in the operating manual for the plant. [Pg.16]

The problem of linking atomic scale descriptions to continuum descriptions is also a nontrivial one. We will emphasize here that the problem cannot be solved by heroic extensions of the size of molecular dynamics simulations to millions of particles and that this is actually unnecessary. Here we will describe the use of atomic scale calculations for fixing boundary conditions for continuum descriptions in the context of the modeling of static structure (capacitance) and outer shell electron transfer. Though we believe that more can be done with these approaches, several kinds of electrochemical problems—for example, those associated with corrosion phenomena and both inorganic and biological polymers—will require approaches that take into account further intermediate mesoscopic scales. There is less progress to report here, and our discussion will be brief. [Pg.342]

Equations (18-20) are discretized by the control volume method53 and solved numerically to obtain distributions of species (H2, 02, and N2) concentration, phase potential (solid and electrolyte), and the current resulting from each electrode reaction, in particular, carbon corrosion and oxygen evolution currents at the cathode catalyst layer, with the following initial and boundary conditions ... [Pg.63]

The constant term depends on the environmental conditions such as temperature, pH, concentration of oxygen and the reference electrode offset. But the differential method without the term has advantages on them, in case that the same reference electrodes are used in the short-time measurement. This formulation easily eliminates the effect of open circuit corrosion potential and reference electrode offset. If the potential or current density are constant in two boundary conditions, the differential boundary conditions are zero according to Eqn. (12) or Eqn. (13). [Pg.83]

Once a computational mesh has been set up all variables are initialized and the simulation begins. Each site on the mesh is described by several variables. For electrolyte sites and partially corroded sites these include concentration, C , (individual fields for 1VF+, dissolved O2, OH", and H4), volume fraction of corrosion product, p. volume fraction of solid material in a cell (to allow cells to corrode gradually), frac, and electrical potential, 0. Un-corroded solid cells are defined by electrical potential, 0, and whether the site is primary Zn, eutectic, inert (polymeric material) or steel substrate. In all cases below the side faces of the computational mesh possess an insulation boundary condition. [Pg.100]

Situations may arise, where the boundary conditions are unknown and only some experimental data in certain locations are known. In this case, the problem is defined as an inverse one. This situation often occurs in many branches of science and mathematics where only the values of some model parameters can be obtained from observed data or measured data. Data on electric potential can be obtained in galvanic corrosion as a set of discrete data with one free parameter due to measuring potential differences. This situation, where measurements on electric potential can be provided as a set of discrete data within simply connected domain Q imposes the problem to be inverse. [Pg.174]

Evaluation of the BEASY program using linear and piecewise linear approaches for the boundary conditions, Materials and Corrosion, Vol. 55, Is. 11,845-852. [Pg.184]

Statement of the problem. Now let us consider mass transfer from a solid wall to a liquid film at high Peclet numbers. Such a problem is of serious interest in dissolution, crystallization, corrosion, anodic dissolution of metals in some electrochemical processes, etc. In many practical cases, dissolution processes are rather rapid compared with diffusion. Therefore, we assume that the concentration on the plate surface is equal to the constant Cs and the incoming liquid is pure. As previously, we introduce dimensionless variables according to formulas (3.4.5). In this case, the convective mass transfer in the liquid film is described by Eq. (3.4.1), the boundary condition (3.4.2) imposed on the longitudinal variable x, and the following boundary conditions with respect to the transverse coordinate ... [Pg.130]

Fig. 8.4. Siniulatioii of corrosion onset with periodic boundary conditions. (Top) Siiajishuts showing the local film damage at the indicated time moments. Blue corresponds to low, orange to high film damage. (Middle) Space/tiine diagram along the line marked with ab. (Bottom) Red line Acciimutatcd total number of pitting sites. Blue line Total current. Fig. 8.4. Siniulatioii of corrosion onset with periodic boundary conditions. (Top) Siiajishuts showing the local film damage at the indicated time moments. Blue corresponds to low, orange to high film damage. (Middle) Space/tiine diagram along the line marked with ab. (Bottom) Red line Acciimutatcd total number of pitting sites. Blue line Total current.
A paradox thus exists in crevice corrosion. The theory that can explain one of the most commonly observed phenomena (lA) is of restricted applicability, whereas the theory that cannot rationalize lA is thought to occur more widely. Kelly and Stewart sought to resolve this paradox by considering both ohmic drop and chemical changes. A set of boundary conditions was selected for which neither the CCS model nor the IR model alone would predict lA. The electrochemical boundary conditions were based upon measurements for stainless steel in solutions simulating occluded conditions. [Pg.292]

Corrosion may be defined as the physical and chemical alteration of a material due to its interaction with the environment of interest. It must be emphasized that corrosion resistance is not a material property but a system property and real environments have a high variability in both chemical and physical boundary conditions. [Pg.142]

But even under steady-state conditions there is a profound influence of physical boundary conditions on corrosion behavior. The most widely known example of this is the boundary between active and passive oxidation of silica-formers. The classic modeling has been done by Wagner [11] for silicon. [Pg.144]

Other approaches to active corrosion prediction utilizing thermochemical calculations [8,17,18] require the experimental determination of effective parameters. They show both the importance of physical boundary conditions and the extremely low level of partial pressures at which active corrosion is potentially dangerous. [Pg.146]

Hydrothermal conditions at T < 200°C Main attack at the grain boundary phase Corrosion resistanee can be improved significantly by tailoring the composition 136, 141, 151-155... [Pg.787]

Postmortem inspection of corroded specimens often indicates a predilection for corrosion and/or stress corrosion cracking to proceed along grain boundaries in the metallic structure [149-156]. Somewhat related to this observation is the fact that under certain conditions, corrosion pits may adopt a cry stalk)graphic appearance, conforming to the... [Pg.15]

Heuristic, empirical models can be useful for disseminating the results of corrosion research, as long as the applications are within the range of the data and boundary conditions that the model is built on. These approaches include expert systems and data mining modeling (including semi-empirical, statistical, pattern recognition, neural networks, etc.) models. [Pg.145]


See other pages where Boundary conditions, corrosion is mentioned: [Pg.1152]    [Pg.170]    [Pg.231]    [Pg.177]    [Pg.238]    [Pg.350]    [Pg.676]    [Pg.4]    [Pg.295]    [Pg.280]    [Pg.538]    [Pg.296]    [Pg.535]    [Pg.177]    [Pg.36]    [Pg.38]    [Pg.212]    [Pg.1985]    [Pg.305]    [Pg.21]    [Pg.94]    [Pg.170]    [Pg.10]    [Pg.246]    [Pg.627]    [Pg.1185]   
See also in sourсe #XX -- [ Pg.142 ]




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Physical boundary conditions, corrosion

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