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Moreover, we give an application to the existence of multiple solutions for a nonlocal boundary value problem that models the displacement of a beam subject to some feedback controllers.
It is observed that the displacement increase occurs in SSI models, the displacement increases more in foundations located on soft soil and this value decreases with increasing soil rigidity.
From Fig. 4, it is seen that, except model R0, in all other models, the displacement has taken place in both orthogonal directions (X and Y directions) as the centre of mass and the centre of rigidity of those models do not coincide due to irregularity; as a result, the twisting of the structure in terms of displacement in the minor direction of force is obvious.
However, when further simulating between Denis I, II and III type sacral fractures of S-fixation models, the displacement indexes (U max R and Z max S ) showed a slight decrease with average values of 6.16% and 4.14%, respectively, but the stress indexes (σ max F and σ max B ) displayed a slight increase with average values 18.95% and 13.84%, respectively.
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Finally, authors recommend further study of this new manner to model the displacement field.
Similarly, in case of a half car model, the displacement term in the forcing function for the front wheel is formulated as per Eq. 10.
This fact is illustrated in Section 4, where the existence of multiple positive solutions for a nonlocal boundary value problem modeling the displacement of a beam is discussed.
4.1 provides approximate values, since it was based on a continuous approximation of the probability laws modelling the displacement of a product.
New hybrid type shear strain shape functions for the inplane and transverse displacement were introduced in general manner to model the displacement field of beams.
To impose the boundary conditions along the edges, this study utilizes a cubic interpolant to model the displacement field along the matrix edges and a linear interpolant to model the field along the fiber edges.
Then, the algorithm is applied to model the displacement of a Bingham plastic by a Newtonian fluid in a porous medium.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com