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In this paper, we have discussed the existence of solutions for third-order single-valued and multi-valued boundary value problems involving anti-periodic type integral boundary conditions and multi-strip boundary conditions.
A maximum principle is introduced that enables approximate solutions to be found for boundary value problems involving plastic compaction.
It is well known that, initial boundary value problems involving constitutive equations modeling the degradation of the strength of materials are not well posed, which renders computations questionable.
In boundary value problems involving thin interphases, it is often desirable to have a model of an interphase which makes possible to solve for the fields in the adjacent media without having to solve for the fields in it.
Boundary value problems involving continuous flow reactors have been considered in which tubular and well-stirred tank reactors have been considered together with an axial dispersion model for the tubular reactor.
In a previous study of two-phase flow in homogeneous porous media, the closure problem was presented in terms of a pair of boundary value problems involving four integro-differential equations for second-order tensor fields.
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Typically engineering desired boundary value problems involve simulations designed to control energy absorption under complex crash scenarios.
Much of the work on the existence of solutions to the boundary value problems involves second-order differential equations.
Finally, the validation is achieved studying a boundary value problem involving cyclic axially loadings on a pile located in a sand massif.
Since all the parameters appearing in such a model have a clear mechanical significance, it becomes possible to deal with any boundary value problem involving inclusion-reinforced materials, in a very straightforward manner.
Finally, the conclusions from the analytical and numerical studies are applied to the simulation of a boundary value problem involving an open-loop system, with the results showing good agreement with an approximate solution.
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