Sentence examples for modulus of fibers from inspiring English sources
The elastic modulus of fibers is shown to be the most significant factor influencing concrete creep.
Using the Monte Carlo, the sensitivities of the mechanical response are evaluated regarding the uncertainties in the design variables, namely fiber spacing, radius and Young's modulus of fibers and matrix.
The sensitivities of the mechanical response are evaluated regarding the uncertainties in design variables such as Young's modulus of fibers and matrix, fiber reference strength, shear yield stress, fiber volume fraction and shear parameter defining the shear stress in the inelastic region.
A RIV considering elastic modulus of fibers is employed to calculate the workability parameter of fresh HyFRCC, and the analysis indicates that the slump cone, V funnel, J-Ring and L-Box test results can all be predicted by this workability model.
It is intuitively clear that the elastic modulus of paper must depend on the elastic modulus of fibers.
Due to the porous structure of paper and random orientation of fibers, the modulus is less than the corresponding modulus of fibers.
A power law model was developed using an experimental data to calculate the torsion modulus of fiber-reinforced composites at various fiber loading and frequencies.
The aim of this study was to determine experimentally flexural strength and flexural modulus of fiber-reinforced composite (FRC) with different cross-sectional designs and diameters and tested with different span lengths.
There is a clear correlation between the 28 days elastic modulus of fiber reinforced concrete (FRC) and its long-term creep behavior, indicating that they are influenced by similar factors.
For each (Omegasubsetmathcal{PC}([0, T ], X)), the damped modulus of fiber noncompactness of Ω is defined by gamma(Omega)=sup_{tin[0,T]}e^{-Lt}chibigl(Omega(t) bigr), where L is a nonnegative constant, χ is the Hausdorff measure of noncompactness on X and (Omega(t) = {omega(t) :omegain Omega}).
Raman spectroscopy was the primary method utilized to measure the transverse elastic modulus of carbon fibers in carbon-fiber reinforced plastics (CFRP).
