Aluminum cellular structures have been fabricated by combining a two-dimensional [0 • /90 • ] 2 arrangement of square Al 6061-T6 alloy tubes with orthogonal tubes inserted in the out-of-plane direction. By varying the tube wall thickness, the resulting three-dimensional cellular structures had relative densities between 11 and 43%. The dynamic compressive response of the three-dimensional cellular structure, and the two-dimensional [0 • /90 • ] 2 array and out-of-plane tubes from which they were constructed, have been investigated using a combination of instrumented Kolsky bar impact experiments, high-speed video imaging, and finite element analysis. We find the compression rate has no effect upon the strength for compression strain rates up to 2000 s −1 , despite a transition to higher-order buckling modes at high strain rates. The study confirms that a synergistic interaction between the colinear aligned and out-of-plane tubes, observed during quasistatic loading, extends to the dynamic regime. Finite element simulations, using a rate-dependent, piecewise linear strain hardening model with a von Mises yield surface and an equivalent plastic strain failure criterion, successfully predicted the buckling response of the structures, and confirmed the absence of strain-rate hardening in the three-dimensional cellular structure. The simulations also reveal that the ratio of the impact to back-face stress increased with strain rate and relative density, a result with significant implications for shock-load mitigation applications of these structures. Plane waves at the boundary of two micropolar thermoelastic solids with distinct conductive and thermodynamic temperatures RAJNEESH KUMAR, MANDEEP KAUR and SATISH C. RAJVANSHI 121 Dynamic compression of square tube cellular structures RYAN L. HOLLOMAN, KARTHIKEYAN KANDAN, VIKRAM DESHPANDE and HAYDN N. G. WADLEY 149 Dynamic response of twin lined shells due to incident seismic waves J. P. DWIVEDI, V. P. SINGH and RADHA KRISHNA LAL 183 Solutions of the von Kármán plate equations by a Galerkin method, without inverting the tangent stiffness matrix HONGHUA DAI, XIAOKUI YUE and SATYA N. ATLURI 195 Bimaterial lattices with anisotropic thermal expansion MARINA M. TOROPOVA and CRAIG A. STEEVES 227 Origin and effect of nonlocality in a composite STEWART A. SILLING 245