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At the microscopic scale the two solids are described by the linear elastic equations, and the fluid by the linearized Navier Stokes equations, with appropriate boundary conditions at the solid solid and solid fluid interfaces.
Breast feeding and timing of the introduction of cow's milk protein, cereals and solids are described in figs 1 and 2. At the age of 16 weeks, more than 80% of the infants were breast fed, while one third were exclusively breast fed (no cow's milk protein introduced) (fig 1).
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Elastic scattering by individual atoms in solids is described by means of a muffin-tin model potential.
The design and construction of an electron energy analyzer for the study of electron impact processes in atoms, molecules and solids is described.
The turbulence energy interaction between gas and solids was described by different k12 transport equations, while the particle dissipation by the large-scale gas turbulent motion was taken into account through a drift velocity.
Interactions between aqueous species and the solid are described by a two-layer surface complexation model [27] with two types of adsorption site being considered, ≡(s FeOH and ≡(w FeOH for strong and weak sites, respectively.
A more general model of diffusion in an amorphous solid is described, which permits unoccupied Si lattice sites to be created or destroyed.
The solid is described as a hyperelastic neo-Hookean material and the elastic stress is obtained by solving an additional Oldroyd-B – like equation.
The acoustic equation of the wave motion in a barotropic, inviscid fluid is deduced from the linearized hydrodynamics equations and the linearized equation of state, while the wave motion inside the solid is described by two different models.
This paper proposes a level set-based robust topology optimization (RTO) method for computational design of metamaterials under hybrid uncertainties, e.g. auxetics with negative Poisson's ratio, where the Young's modulus of the solid is described as a random variable while the Poisson's ratio is regarded as an interval variable.
The apparatus and procedures for determining the dynamic and static solids holdups, solids residence time distribution and the extent and rate of the exchange between particles in the static and dynamic solids holdup are described in detail.
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