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Now, we consider the split fixed point problem for a finite family of quasi-nonexpansive mappings.
This paper studies the boundary value problem for a finite plate containing two dissimilar inclusions.
In [2], Atici and Eloe studied a two-point boundary valve problem for a finite fractional difference equation.
We also present a related complexity results concerning the protocol insecurity problem for a finite number of sessions.
In the last three decades, the theory of variational inequalities has been used as a tool to study the Nash equilibrium problem for a finite or infinite number of players; see, for example, [1 6] and the references therein.
The so-called hierarchical variational inequality problem for a finite family of mappings { S i } with respect to the mapping T is to find an x ∗ ∈ F such that 〈 x ∗ − T x ∗, x ∗ − x 〉 ≤ 0, ∀ x ∈ F. (4.1).
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This work addresses the elastodynamic problem for a finite-sized, elastic solid matrix containing multiple nano-heterogeneities of arbitrary shape, number and geometric configuration.
Although the Lagrange multipliers are distributions, this creates no problems for a finite Euler step.
This paper aims to deal with an iterative algorithm for hierarchical fixed point problems for a finite family of nonexpansive mappings in the setting of real Hilbert spaces.
The microstructure induced anisotropic effective elastic properties of the material are obtained by comparing the far-field solutions for the problem of a finite cluster of isotropic, circular cylindrical fibers embedded in an infinite isotropic matrix with that for the problem of a single, tetragonal, circular cylindrical equivalent inhomogeneity embedded in the same isotropic matrix.
The method is tested both for a spherical geometry, for which an exact solution is available, and for a realistic problem, for which a finite difference solution and experimental verification is available.
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