Sentence examples for modulus depending on from inspiring English sources

Exact(5)

In addition, the influence of the test volume on deformation modulus depending on the method employed is also important.

A modified Kraus equation is successfully used to approximate the loss modulus depending on strain amplitude G′′γ measured at different temperatures.

A theory for Young's modulus depending on porosity, also taking into account the pore shape, was employed to deduce information on the pore structure from the laser-acoustic results and the scanning electron micrographs.

One possible motivation of this perhaps comes from the classical Freudenthal's interpretation of Weibull modulus depending on the crack size distribution, which however assumes the cracks to be at large distance one from the other.

In contrast, OAB-cocultured chondrocytes showed a trend to increased Young's modulus (depending on strain applied), while hydraulic permeability and aggregate modulus also remained unchanged by subchondral bone coculture.

Similar(55)

The Young's modulus depends on temperature at each phase, regardless of film composition.

It was shown, that the Young's modulus depends on the films porosity.

The results show the compressive strain and the elasticity modulus depend on the combination of the marble particle sizes and the applied radiation dose.

This non-linearity comes from the plastic strain of Kevlar fibers and flax fibers pull out, whereas the damaged modulus depends on the flax fibers damage.

It is here found with simple numerical experiments with collinear cracks that Weibull distributions tend to be obtained also with interaction taken into account, but the Weibull modulus depends on both the crack size distribution and the distribution of ligaments.

The results show that the effective in plane bulk modulus is identical to that obtained by Cauchy theory, however the effective shear modulus depends on fiber's diameter, it increases with decreasing fiber's diameter at the same fiber volume fraction, and the classical prediction is recovered when the fiber's diameter becomes large compared to the matrix characteristic length.

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