The mechanical properties of an idealized inverse opal lattice have been investigated using analytical
and FE formulation. It is a cubic lattice structure and it’s unit-cell consists of 32 struts. The three
independent elastic constants are calculated through a unit-cell analysis using finite element method
applying periodic boundary conditions. It is found that elastic and shear moduli vary quadratically
with relative density of the lattice under uni-axial stressing and pure shear deformation whereas
the bulk modulus varies linearly under hydrostatic loading. The plastic collapse mechanisms under
plane stress, multi-axial shear, and axisymmetric loading are also analysed for this structure using
the upper bound theorem of plasticity. These results are then verified using FE simulations. We
also report on the buckling of the lattice under hydrostatic loadin