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A novel damage-friction combination interface constitutive model is utilized to capture the interface debonding behavior, while 3D Hashin criteria with maximum stress criteria and a gradual degradation scheme are applied to predict the damage evolution of yarns and matrix.
In this paper, two well established Taylor-Galerkin finite element methods and a second-order Godunov-type finite difference scheme are applied to the problem of finite amplitude axisymmetric wave propagation in hyperelastic membranes.
Hashin criterion and a gradual degradation scheme are applied to predict the intra-laminar damage initiation and evolution; a damage-friction interface constitutive model is utilized to predict the inter-laminar delamination induced by impact loading.
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Then, the proposed scheme is applied to this nonlinear model.
The proposed calculation scheme is applied to three practical examples.
The resulting scheme is applied to several numerical test cases.
The scheme is applied to a benchmark example to illustrate the effectiveness of our proposed method.
The monitoring scheme is applied to temperature signals measured from a steam turbine generator.
The proposed learning scheme is applied to the distributed collector field of a solar power plant.
Moreover, a robust control scheme is applied to the T S fuzzy model with parametric uncertainties.
Finally, the design scheme is applied to address a flexible joint robot link problem.
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