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In addition, analytical studies were performed for analytical beam models subjected to distributed and concentrated loads.
The paper represents application of the asymptotic sampling on various structural models subjected to random excitations.
This paper presents a method for shape optimization of two-dimensional models subjected to simple or multiple load cases.
Displacement responses of the models are in close agreement with each other, and inter-story drifts of the all the models subjected to the records are below 2.5%%.
One of the major limitations of previous studies lies in the fact that all were conducted on two-dimensional models, subjected to uni-directional earthquake excitations.
First, the general problem of convergence of numerical models subjected to dynamic contact with friction loading is addressed.
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Zhang et al. (2015a) proposed a permeability evolution model subjected to liquid nitrogen cooling.
The direct cyclic analysis is used to obtain the stabilized response of a model subjected to periodic loading.
In this work, a multidisciplinary optimization problem is solved for a lightweight torpedo model subjected to UNDEX.
Asymmetrical instability of a 3-DoF Shanley-type beam model subjected to impulsive transverse load is investigated.
A three-dimensional finite element (FE) model subjected to monotonic loading is developed using nonlinear buckling analysis.
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