Abstract
ABSTRACTThe well-known problem of determining the maximum possible disorientation angle of two cubes is extended to groups of three to six cubes. This problem is considered here to allow identification of specific arrangements of grains with a cubic structure at triple-line or quadruple junctions in polycrystals. The minimum disorientation angle between cubes in the group is defined as the characteristic disorientation angle of the group. The maximum values of and the arrangements of cubes giving the maximum are determined for groups of three to six cubes.
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