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Based on a variety of numerical tests, it is demonstrated that considered design problems with movable components can easily be solved by extending the SIMP material model based topology optimization approach using an Eulerian mesh and the gradient-based optimization algorithm.
A macroscopic numerical material model based on the mesoscopic structure of woven fabrics is developed.
For the given steel we propose an extended material model based on the ideas of Armstrong-Frederick and Chaboche.
A heterogeneous material model based on macro-mechanical observations is proposed for simulation of fracture in steel projectiles during impact.
A relatively simple material model, based on continuum damage mechanics, has been proposed to describe the constitutive response of the composite material in the FMLs.
A material model based on the Puck phenomenological failure criteria for fibre and inter-fibre failure of glass-fibre and carbon-fibre reinforced polymer composites is presented.
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Some complex material models based on a concept of networks, combining elastic, sliding and dissipative elements (based on Boltzmann's superposition principle), are used to simulate this time dependent response; however, most models only simulate an initial mechanical response of the polymer and neglect changes in material properties during hydrolytic degradation (Vieira et al. 2015).
In order to provide insight into the potential range of stress-strain distributions, and the sensitivity of aspirated displacement to material non-linearity, simulations were performed with a series of material models based on ADINA's standard implementation of a single-term Ogden model [53], [73].
This paper proposes a building material selection model based on the fuzzy extended analytical hierarchy process (FEAHP) techniques, with a view to providing solutions for these two issues.
In this work, a multi-scale materials simulation model based on finite elements (FE) is developed for design and evaluation of materials for such applications.
The paper presents two complementary models to deal with this kind of materials: an analytical model based on homogenization techniques and a numerical model relying on a finite element discretization of the domains.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com