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In this paper, a finite element model based on continuum damage mechanics is presented to study the dynamic mechanical response and damage development in cross-ply composite laminates subjected to transverse low velocity impact.
Mathematical description of the fracture mechanics is presented with consideration of different polymer rheology.
A general framework for algorithms that conserve linear and angular momenta for problems of multi-particle mechanics is presented.
An improved model to analyze the partial molar entropy step between stage II and stage I for lithium intercalation in graphite, based in statistical mechanics, is presented.
A simple model based on quasi non-linear fracture mechanics is presented for estimating the withdrawal failure load of screws embedded in wood.
In this paper, the stiffness matrix of a cracked element obtained from fracture mechanics is presented and numerical simulations of three case studies are provided.
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The necessary SMA constitutive behavior and laminate mechanics are presented.
Applications to solid and fluid mechanics are presented.
The lecture notes on mechanics are presented as Vol. 3, Doc. 1.
In the basic thermodynamic laws were presented and in this chapter the basic laws of fluid mechanics are presented.
Analytical equations based on cellular material mechanics were presented for determining the in-plane elastic properties of geosynthetics.
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