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The weight function method is a useful technique to calculate the stress intensity factor using the appropriate weight function for a cracked body and the stress field of an uncracked body.
The constrained optimization maximizes the damping loss factor using the linear search algorithm.
Formulations for the evaluation of the global loss factor using the WFE approach are given.
An effective expression is developed analytically to evaluate the stress intensity factor using the weight function method.
SInilarly, a non-real-thee call is admithirddepending on whether (6), (14), and (15) hold or not.
There is also a capability to evaluate the fatigue usage factor using the ASME Code for a simplified elastic plastic formulation.
The 3-D critical slip surface in the 3-D slope stability analysis was located by minimizing the 3-D safety factor using the Monte Carlo random simulation.
We also performed Monte Carlo simulations for a bulk hard-sphere chain fluid, and obtained the compressibility factor using the Nezbeda's pressure equation extended to a chain fluid.
Both the PSR and the SIR are combined into the WDO factor using the following expression: WDO = ∥ M ( k, m ) · S ( k, m ) ∥ 2 - ∥ M ( k, m ) · N ( k, m ) ∥ 2 ∥ S ( k, m ) ∥ 2 = PSR - PSR SIR. (4).
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We implement these novel methods for modeling and computing the I-factor using the Java programming language.
To check the light confinement therein, we calculated the Q-factor using the formula Q = λ/∆λ, where λ and ∆λ denote the mode position and the full width at half maximum (FWHM) of the mode, respectively[16], and the results are plotted in Figure 2b.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com