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The effects of the dynamic excitation on the load carrying capacity of mechanical systems are investigated with reference to the archetypal model addressed in Part I, which permits to highlight the main ideas without spurious mechanical complexities.
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The finite element models addressed in this chapter will detail how the aforementioned issues are dealt with in the models based on the material properties highlighted in, the design rules highlighted in, and the finite element modeling variables presented in.
All substitution models addressed in this paper are time-reversible [ 7].
The questions of efficiency and stability in this model are addressed in Sects.
The treatment of boundary conditions, and stability of the reduced-order model are addressed in detail.
The sensitivity analysis of SMA structures using the presented model is addressed in an accompanying paper.
The effect of micro-motions using distributed scatterers and localized scatterer model was addressed in this paper.
Surveillance coverage of mobile sensor networks under Brownian motion random node mobility model was addressed in [16].
Both f and P control problems of the studied power system model are addressed in presence or absence of SMES.
From publicly available data [74, 75] and reports supporting decision-making in the OpenStack ecosystem [82], we observed an onion model, as addressed in the open source research literature [64, 83, 84], with a relatively dense core [82].
The precision of placement of subunits in the best model is addressed in Figure 2 figure supplement 5.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com