Sentence examples for buckling load is calculated from inspiring English sources

The critical buckling load is calculated by Rayleigh Ritz method.

Then, the buckling load is calculated by means of Rayleigh Ritz method.

Then the critical buckling load is calculated by beta_{text{crs}} = 1frac{GJ}{{r_{text{p}}^{2} }}sqrt {frac{{r_{text{c}} }}{4EIq}}, (22 where GJ is the torsional stiffness of the tubular string.

Natural frequencies and buckling loads are calculated numerically for different boundary conditions, power-law indices, and span-to-height ratios.

Natural frequencies and buckling loads are calculated numerically for different end conditions, power-law indices, and span-to-depth ratios.

Following EN1993-1-1 [26], the buckload load was calculated to be the last converged solution in a non-linear analysis, including material non-linearities and geometric pre-deformations.

The buckling loads are calculated using Galerkin method and the results are compared with the inaccurate results in the literature.

The buckling loads were calculated for this homogenous rectangular plate shown in Figure 3a and were compared with the direct approach defined in Figure 3b. Figure 2 Schematic of model and boundary conditions for estimating Young's moduli of developed RVE. Figure 3 Boundary conditions and dimensions for (a) neat polymer model and (b) multiscale graphene/polymer model.

Very large number of load steps is required to determine the buckling load based on the non-linear analysis in which the stability limit load is calculated from the non-linear load deflection curve.

Numerical examples are presented focusing on the influence of the non-Gaussian assumption on the variability of the buckling load, which is calculated by means of the Monte Carlo Simulation method.

While the buckling loads are determined using the GBTWEB software, specifically developed for this purpose, the plastic loads are calculated by means of analytical expressions based on yield-line models.