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Numerical examples are provided to verify the equivalent fluid model.
This study aims to verify the equivalent laminate assumption, focusing on tow-based discontinuous composites (TBDCs), which have higher fibre-content and thus improved modulus and strength, compared to conventional discontinuous-fibre composites.
Proof To prove (4.8) it is sufficient to verify the equivalent identity lim n → ∞ ∥ f n ∥ L A k 2 ( R d ) W 1 n = exp ( − λ H W ( f ) 2 ).
The presented method compares well with the field terramechanical experiments of the hinged road mats, thus verifying the validity of equivalent cable modeling and work criterion for hinged road mats.
A finite-element model is developed and then verified by the equivalent model results.
Based on experimental results, obtained from tests on three relays from different manufacturers, it is verified that the equivalent overtravel time can be considered constant for a wide range of settings in the device.
It is verified that the equivalent continuum model obtained by the multiscale method satisfactorily predicts not only the overall mechanical properties of nanocomposites, but also the local stress distribution at the interphase as well as the inherent nanoparticle size and photo-isomerization reaction effects of the nanocomposites.
In order to verify whether the equivalent friction damping models are reasonable, a two degree of freedom system is simulated using three approaches: a piecewise continuous analytical method, numerical integration with a spring-damper friction model, and numerical integration with equivalent friction damping.
It can be verified that the equivalent forces satisfy Eqs.
Additionally, it can be verified that the equivalent forces satisfy the equations of static equilibrium.
Thus, to verify if the equivalent dictionary D T satisfies the RIP, we should compute the eigenvalues λmin and λmax of all the possible subset matrix D T. This operation needs great amount of computation.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com