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The generalized weak minimal element problem : finding such that.
In this paper, we investigate a common element problem in the framework of Banach spaces.
The aim of this paper is to investigate a common element problem based on a Halpern-type algorithm.
This has been achieved by decoupling the description of element geometry, element problem specific capabilities, element interpolation, and integration schemes.
The finite element problem is then solved using a mixed domain decomposition strategy due to its huge number of unknowns.
In this procedure, the unknown macroscopic constitutive relationship is searched by solving a local finite element problem at the microscale.
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Implementation of the proposed approaches has been demonstrated with three analytical and two finite element problems.
In this paper, Subset Simulation is applied to probability of failure estimation in nonlinear elasto-plastic finite element problems.
The viability of this reliability method is studied in the context of both static and dynamic finite element problems.
Motivated by these results, we investigated the common element problems of the generalized equilibrium problem (2.1) and quasi-nonexpansive mappings based on the shrinking projection algorithm.
In this paper, motivated and inspired by the research going on in this direction, we consider common element problems based on a mean iterative process.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com