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The isotherm equations for multilayer single-solute adsorption from dilute solutions on energetically heterogeneous solids are derived by solving the integral equation for different energy distributions and local adsorption isotherm of BET-type.
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Solids were derived by tuning the type of associated cations ranging from isolated species to 3D arrangements and layered structures.
The mean residence time of solids was derived as the riser length divided by the superficial riser gas velocity normalized by a ratio of solid concentration in the riser outlet to that in the riser itself.
Based on previous work by the authors the diffusion equations for a multicomponent solid are derived.
Specifically, the equations governing the flow of a two-component mixture of a Newtonian fluid and a granular solid are derived.
In Part I, bounds for the bulk quantities of the matrix material in dependence of the degree of cure for an equally distributed, homogeneous mixture with phases resin, curing agent and solid are derived.
The emissivity factor for radiant heat transport across a spherical void with specular surfaces in a conducting solid is derived.
Stress strain relations for a solid polymer are derived using the laws of thermodynamics.
The transfer matrices for anisotropic poroelastic layer and anisotropic elastic solid layer are derived.
Equations of critical sizes of plumes for various Biot numbers and a combination of free and solid surfaces are derived.
The forces that the stiffeners exert on the solid body are derived using beam and bar equations of motion.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com