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- W1975275487 abstract "The problem of flattening a rigid/perfectly plastic sphere under a uniaxial compressive loading is solved. This solution gives approximate relations between contact force and contact area analogous to the Hertz classical solution for an elastic sphere. It is used as the basis for studying the moderate plastic compaction of arrays of spheres. The simple cubic and hexagonal close-packed arrangements, representing the extremes of initial density, are treated for various deformation conditions. Pressure—porosity expressions are derived and are used in several comparisons with available experimental data. The theory shows, as expected, that the work required to achieve a given compressive strain is less in the simple cubic arrangement than in the hexagonal close-packed arrangement, and less for uniaxial compression than for biaxial or triaxial compression." @default.
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- W1975275487 date "1976-05-01" @default.
- W1975275487 modified "2023-09-25" @default.
- W1975275487 title "Sphere flattening with application to the moderate plastic compaction of regular sphere assemblages" @default.
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- W1975275487 doi "https://doi.org/10.1016/0032-5910(76)80017-4" @default.
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