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A randomly packed bed of these elongated particles has been formed and gradually compressed between two infinite parallel solid planes.
Forced convective heat transfer in highly porous, open-celled metallic foams sandwiched between two infinite parallel plates is analytically modeled using the Brinkman Darcy and two-equation models.
An analysis has been performed to study the natural convection of a non-Newtonian fluid between two infinite parallel vertical flat plates and the effects of the non-Newtonian nature of fluid on the heat transfer are studied.
The problem of the osmophoretic motion of a spherical vesicle situated at an arbitrary position between two infinite parallel plane walls is studied theoretically in the quasisteady limit of negligible Peclet and Reynolds numbers.
The quasisteady diffusiophoretic motion of a spherical particle in a fluid solution of a nonionic solute located between two infinite parallel plane walls is studied theoretically in the absence of fluid inertia and solute convection.
A theoretical study is presented for the quasisteady osmophoretic motion of a spherical vesicle in a solution located between two infinite parallel plane walls in the limit of negligible Reynolds and Peclet numbers.
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The present paper describes a comprehensive investigation of the radiation energy transfer between two semi-infinite parallel plates at different temperatures, involving silicon with varying dopant concentrations, when the distance of separation is from 10 μm down to 1 nm.
The shear stress algorithm was validated by modeling flow between infinite parallel plates and comparing the calculated shear stress distribution to the analytical solution.
This approach would define the kilogram as "the mass which would be accelerated at precisely when subjected to the per-meter force between two straight parallel conductors of infinite length, of negligible circular cross section, placed one meter apart in vacuum, through which flow a constant current of elementary charges per second".
Repeating the process produced an infinite number of ever-smaller spheres, much as reflections between two nearly parallel mirrors generate infinitely many images.
The ingenious analysis of Berker [3], [4] of the flow of an incompressible viscous fluid confined between two coaxially or non-coaxially rotating infinite parallel disks has shown the existence of an infinite number of exact solutions characterizing the asymmetric and symmetric motions.
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