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In this study, a multi-period mixed integer nonlinear problem (MINLP) covering the relevant issues of both development and production phases, is introduced.
A heterogeneous one dimensional model which takes separately into account the heat transfer through the solid and fluid phases is introduced.
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These rubbery phases were introduced using combinations of sol gel precursors with varying numbers of alkyl groups.
The Rietveld fit improved significantly (R wp decreased from 12.3 to 10.5), when two instead of one (Ba,Sr SO4 phases are introduced into the model.
Because artifacts resulting from diffraction effects of newly-formed zeolite-like phases are introduced only in the matrix surrounding the pores, the pore size distribution has been investigated successfully.
For the sake of definition of moving phases, since the aim is to find the process locations whereby entering the punch into the matrix for a certain size, the blank holder force is ascending increased, a static phase and two explicit dynamic phases are introduced.
The dispersed phase is introduced in the central channel, while the continuous phase flows through outer channels [17, 18].
The half-crystal position of the two-dimensional crystal phase is introduced in order to characterise the electrochemical potential of the solid phase.
An elastic bulk modulus for the solid phase is introduced, resulting in a non-linear convective diffusion equation, which describes approximately the voidage changes in the settling bed.
To account for both the thermal resistance and the immobilized interphase, a four-phase equivalent continuum model composed of spherical nanoparticles, Kapitza thermal interface, effective interphase, and bulk matrix phase is introduced in a finite element-based homogenization method.
Often an oligomeric phase is introduced into these models, or a full oligomeric spectrum may be obtained through the population balance framework of Simha [ 9].
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com