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We present a novel alloy design strategy for cost-efficient high modulus steels with an increased stiffness / mass density ratio.
The stress-intensity factor is found to be more affected by the changes in the ratio of viscosity-to-permeability at lower mass density ratio.
We show that our second-order scheme is stable for any mass density ratio and hence is able to handle strong added-mass effects.
Selected numerical results are presented to study the influence of mass density ratio, length radius ratio, frequency of excitation, soil anisotropy and hard soil stratum on the pile vertical impedance.
At the ratio of viscosity-to-permeability of 1.0, the stress-intensity factor curves increase gradually with frequency and exhibit the peaks in curves for mass density ratio of 0.3 and higher.
It is also found that change in mass density ratio has significant effect upon the magnitude of stress-intensity factor at lower ratio of viscosity-to-permeability. As for the normally incident P-waves of the second kind, the presence of the pore fluid affects both the magnitude and character of the stress-intensity factor.
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The magnitudes of the intensity of the stress fields near the crack tips measured by Mode I dynamic stress-intensity factor (dimensionless) are computed and displayed graphically against dimensionless circular frequency for several dimensionless material property values, namely, viscosity-to-permeability and mass density ratios.
The mechanical properties of the composites, including Young's modulus, mass density and Poisson's ratio, are determined by modified Halpin-Tsai model and rule of mixture.
Therefore, the surface wave velocity can be precisely related to the elastic modulus of concrete, using the measured or assumed mass density and Poisson's ratio of the material.
The surface wave velocity can be precisely related to the material modulus, or concrete modulus in the case of bridge decks, using either the measured or assumed mass density, or Poisson's ratio of the material.
Modified Halpin-Tsai model and the rule of mixture are used to determine the effective material properties including Young's modulus, mass density and Poisson's ratio of the nanocomposites.
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