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Many engineering materials and structures, such as cellular structures, sandwich core structures and laminated plates with holes, can be modeled by an inclusion problem with anisotropic matrix.
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Such an inclusion problem can be solved using interval techniques.
Simply put, the Grammys, like America, have an inclusion problem — or more to the point, an exclusion problem.
An inclusion problem and a fixed point problem are investigated based on a hybrid projection method.
This paper aims to answer this question by applying duality results from [12] which deals with minimization of a convex function over the solution set of a range inclusion problem determined by a set-valued mapping.
It allows calculating the elastic deformation of an arbitrarily connected and shaped inhomogeneous inclusion, by replacing it with an equivalent homogeneous inclusion problem, whose eigenstrain distribution is determined by an integral equation.
First, we state a Yosida inclusion problem and its equivalence with a fixed point problem.
It's clear there is a diversity and inclusion problem in tech.
We aim to establish a variety of results for inclusion problem (1.1) by considering the given multivalued map to be convex as well as non-convex valued.
The split variational inclusion problem is an important problem, and it is a generalization of the split feasibility problem.
If A ≡ 0, then problem (1.3) becomes the inclusion problem introduced by Rockafellar [7].
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