Project supported by the National Natural Science Foundation of China(No.12172169);the Natural Sciences and Engineering Research Council of Canada(No.NSERC RGPIN-2023-03227)。
We present a study on the dynamic stability of porous functionally graded(PFG)beams under hygro-thermal loading.The variations of the properties of the beams across the beam thicknesses are described by the power-law ...
Project supported by the National Natural Science Foundation of China(No.11772231)。
Lattice structures are widely used in many engineering fields due to their excellent mechanical properties such as high specific strength and high specific energy absorption(SEA)capacity.In this paper,square-cell latt...
Projest supported by the National Natural Science Foundation of China(No.11072202);the State Key Laboratory of Explosion Science and Technology(No.KFJJ12-20M)
An effective numerical approach is proposed for structural damage analysis, especially for structures which may be damaged at multiple locations to different extents. The structural damage state is represented by defi...
This paper presents a closed form solution to the dynamic stability problem of a beam-column system with hinged ends loaded by an axial periodically time-varying compressive force of an elliptic type,i.e.,a1cn 2(τ,...
Project supported by the National Natural Science Foundation of China (Nos. 90305009, 10232010 and 10072066)the Innovation Project of Chinese Academy of Sciences (Nos. KJCX-SW-L04 and KJCX2-SW-L2)
Flexible insect wings deform passively under the periodic loading during flapping flight. The wing flexibility is considered as one of the specific mechanisms on improving insect flight performance. The constitutive r...
Several improvements are made for existing asymptotic expansions for the axisymmetric toroidal shells. The new expansions are numerically satisfactory and satisfy the accuracy of the theory of thin shells. All of t...
Based upon Ihe differntial equations and their related boundary conditions givenin the prerious papert[1], this poper finds the analytical solution of non-Kirchhoff-Lovetheory for elastic circular plate with fixed bou...
Based on the approximation theory adopting non-Kirchhoff-Love assumption forthree dimensional elaslic plates with arbitrary shapes[1][2], the author derives afunctional of generalized variation for three dimensional e...
The stability of cantilever rectangular plates under the symmetrical edge loading will be studied in this paper by the variational calculus. The minimum critical loading is determined for cantilever rectangular plates...