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The problem of optimal placement, including size, is formulated for two different objectives, namely, social welfare maximization and profit maximization.
The regression equation is formulated for two conditions of the work pieces to obtain the maximum welding joint strength and it is verified by the confirmation test.
For illustration, a low sidelobe radiation pattern synthesis problem is formulated for two concentric regular hexagonal antenna array (CRHAA) geometries, having 6- and 8- rings.
Kataburn is formulated for two alternative interpretations of slope spread planar and linear and can be applied to any empirical upslope spread correction model.
The solutions are formulated for two types of boundary conditions: a time-dependent Neumann boundary condition, and a time-dependent Dirichlet boundary condition.
The stability model is formulated for two configurations of the parallel turning operation in frequency and time domains, and verified experimentally.
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Polymer matrix composites are formulated for five compositions with a different weight ratio of wood, virgin polypropylene, recycled polypropylene and coupling agent.
In the case of the three-body bound state, the Faddeev equation has been formulated for three identical bosons as a function of vector Jacobi momenta, with the specific stress upon the magnitudes of the momenta and the angles between them [2].
The optimization algorithm uses the Finite Element Method (FEM) for solving the equilibrium and adjoint equations, and design problems are formulated for both two- and three-dimensional cases.
The optimization problem can be formulated for the following three cases.
The relationship between the output SNR and the input SNR of the TLA can be derived from Eq. (1), but formulated differently for two distinct input conditions.
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