2011
DOI: 10.1016/j.corsci.2011.04.027
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A cellular automaton model for predicting intergranular corrosion

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Cited by 44 publications
(33 citation statements)
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“…Similar research questions in literature have been tackled by iterative optimization using the Nelder and Mead method and genetic algorithms [42]. However, when parametrizing models that give rise to multiple local optima and where one model evaluation is highly time consuming, which is often the case for CA-based models, unnecessary model evaluations should be avoided and more protection against local optima is desired [47,70].…”
Section: Optimization Methodsmentioning
confidence: 92%
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“…Similar research questions in literature have been tackled by iterative optimization using the Nelder and Mead method and genetic algorithms [42]. However, when parametrizing models that give rise to multiple local optima and where one model evaluation is highly time consuming, which is often the case for CA-based models, unnecessary model evaluations should be avoided and more protection against local optima is desired [47,70].…”
Section: Optimization Methodsmentioning
confidence: 92%
“…For that reason, some kind of discretization has to be used to be able to solve the problem numerically, which unavoidably gives rise to approximation errors and stability problems [51,52]. Finally, the macroscopic modeling of electrochemical reactions is unable to capture the stochasticity of the corrosion processes causing that some of the information, important to engineers, is not readily available [42]. The mesoscopic approach is seen as a way to combine the macroscopic phenomenology with the stochastic character of the processes originating from the microscopic scale processes [53].…”
Section: Choice Of An Appropriate Modelmentioning
confidence: 99%
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“…This probability increased linearly with the number of fluid elements by which it was surrounded, so that a solid element in contact with a single fluid element was assigned a P value of 12.5 %, determined from a random Gaussian distribution, while an element surrounded by eight fluid elements was given a P value of 100 %. The number of surrounding elements was defined using the Moore neighborhood method (range = 1; Lishchuk et al, 2011). Any element that underwent dissolution became a fluid and was assigned a characteristic value of M F .…”
Section: Modeling Rock Weatheringmentioning
confidence: 99%