Much of the milk sold as a beverage has undergone homogenization, a process in which the milk is forced under high pressure through small openings to distribute the fat evenly throughout the milk.
In order to achieve this, a microsphere based homogenization approach is proposed, in which the passage from microstructural contributions to the macroscopic response is obtained by integration over the surface of a unit microsphere.
We call the new method "phase homogenization in electrochemical boriding" (PHEB), in which carbon steel samples undergo electrochemical boriding for about 15 min at 950 °C in a molten electrolyte consisting of 90% borax and 10% sodium carbonate, then after the electrical power to the electrodes is stopped, the samples are left in the bath for an additional 45 min without any polarization.
The combination of energy analysis and homogenization techniques produces low-order models in which a number of parameters can be correlated with physical attributes of measured data.
The section 3 contains a summary of the homogenization approaches which in certain ways rely on statistical information about the microstructure.
First, our extraction conditions used extensive mechanical homogenization to create fine suspensions from greenbug samples, in which all of the AChE should have been accessible to substrate.
The method did not work well with root meristems and an alternative method was developed in which the chromosomes were released by mechanical homogenization of formaldehyde-fixed tissues (Doležel et al. 1992; Gualberti et al. 1996).
Polycrystalline and piezocomposite properties are computed through a computational model based in the homogenization theory, which is implemented using the finite element method.
The scaffold is an assembly of unit-cells, and thus scale size effects on the mechanical response considering finite periodicity are investigated and compared with the predictions from the homogenization method which assumes in the limit infinitely repeated unit cells.
Generalized variational principles for uncertainty quantification of boundary value problems of random heterogeneous materials] are adapted to stochastic homogenization problems, which results in size-dependent energy bounds and Hashin Shtrikman (HS) bounds.
