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General inclusion problems of anisotropic and fully coupled magnetoelectroelastic solids are studied analytically in this paper.
This chapter focuses on the practical applications of the fatigue strength evaluation method and provides an introduction to inclusion problems.
The accuracy of the method is validated by solving single isotropic and orthotropic circular/elliptical inclusion problems and multiple isotropic circular and elliptical inclusion problems for which solutions are available in the literature.
Variational inclusion problems.
(1.2). which is called the system of variational inclusion problems.
In particular, this approach is useful to find solutions of inclusion problems.
Therefore, in Theorem 3.1, we study strong convergence of variational inclusion problems without error. .
There are many methods to find solutions of variational inequality and variational inclusion problems.
As the special cases, symmetric (vector) quasi-equilibrium problems and symmetric variational inclusion problems are obtained.
Hence, it is important to study the split variational inclusion problems in Hilbert spaces.
The variational inclusion problems have been considered extensively in [31 38] and the references therein.
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