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Nearest Neighbor Probabilistic Model for Aluminum Polycrystals
Authors:Mircea Grigoriu
Affiliation:Professor, School of Civil and Environmental Engineering, Cornell Univ., 369 Hollister Hall, Ithaca, NY 14853–3501. E-mail: MDG12@cornell.edu
Abstract:A real-valued random field {Zi,j} with piecewise constant samples and defined on a lattice L in 2 is developed to characterize two-dimensional metallic polycrystals. The subsets defined by constant values of {Zi,j} are virtual grains and the values of {Zi,j} give Euler angles at the nodes of L. The field {Zi,j} is completely defined by its marginal distribution and conditional probabilities associated with the nearest neighbor model. The defining probabilities of {Zi,j} need to be estimated from measurements of atomic lattice orientation. Random fields {Zi,j} calibrated to the measurements of crystallographic texture in two AA7075 aluminum plates have been used to generate virtual polycrystals. Virtual and actual polycrystals are similar.
Keywords:Monte Carlo method  Lattices  Probability  Aluminum  Measurement  
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