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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.
In this recently developed theory, an exponential formula in combination with a trigonometric function are used for modeling the displacement field.
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Finally, authors recommend further study of this new manner to model the displacement field.
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.
Different types of shear strain shape functions were introduced a priori and in general manner to model the displacement field of the laminated beams.
Finally, the solution of the axisymmetric boundary value problem for a finite cylinder subject to a uniform axial load has been utilised in order to model the displacement components of a compressed PDE-based representation of a tablet.
The von-Karman non-linear strain displacement relationship was used to describe the beam's response and the higher order shear deformation theory was used to model the displacement field of the beam.
The method is based on a matrix formulation of Hamilton's principle and utilizes co-ordinate functions to model the displacements in the bar.
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