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The space F ′ ( R n ) is a natural generalization of the space S ′ ( R n ) and can be thought informally as distributions of a infinite order.
Model equations have been solved for the cases of (a) infinite and (b) finite continuous phase mass-transfer coefficients—or constant, and variable, interface compositions.
The system of matrix partial differential equations developed is solved numerically for the cases of (a) infinite and (b) finite mass-transfer coefficients, or for (a) constant and (b) variable interfacial composition.
A multiphysics model for the numerical computation of stresses, trapped field and temperature distribution of a infinite long superconducting cylinder is proposed, based on which the stresses, including the thermal stresses and mechanical stresses due to Lorentz force, and trapped fields in the superconductor subjected to pulsed magnetic fields are analyzed.
In fact, analytical results available in the literature since the first half of the past century highlight that the continuous variation of the height of a infinite long wedge induces shear stress distributions substantially different from the ones occurring in prismatic beams.
Chang et al. [12] introduced some iterative processes based on the extragradient method for finding the common element of the set of fixed points of a infinite family of nonexpansive mappings, the set of solutions of an equilibrium problem, and the set of solutions of variational inequality problem for an -inverse strongly monotone mapping.
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Justyna Jupowicz-Kozak
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