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For special values of the belt parameters these sum type and difference type of internal resonances coincide giving rise to even more complicated dynamical behaviour.
GSA being one of the suitable optimisation algorithms, used to optimise many design parameters of this subsystem to get a number of desired performance parameters using a simple weighted sum type multi-objective function.
It was found that a combination instability resonance of sum type could occur, involving two natural vibrations with the same axial mode of vibration number but with the circumferential wave numbers differing by one.
Regions of parametric instability, as well as frequency response curves corresponding to principal parametric resonances associated with the lower mode shapes, together with combination resonance of the sum type, are determined for different values of various system parameters.
It is found that the combination resonance of the sum type exists in all the cases of boundary conditions considered, but the difference type exists only in the cases of clamped-simply supported and clamped-free boundary conditions.
The present case contains the simple resonances and combination resonances of sum type only, while the case with tangential inertia force may contain the combination resonances of the difference type additionally.
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Arrays' symmetric replicated structures, suggested by the data-parallel SPMD paradigm, are found to be incompatible with sum types.
Because most of studies in our meta-analysis included more than one type of intervention, intervention type was not considered as a categorical variable, and the sum types of intervention was the indicator of intervention type.
Policymakers pursuing such strategies will conduct conflicts of the zero-sum type so that war is avoided.
More than that, with some skill, such situations can be transformed into the non-zero-sum type by introducing additional benefits accruing from cooperation in other interactions and also, more generally, by eliminating the likelihood of war and, consequently, by reducing the costs of preparing for one.
Combettes and Pesquet first proposed a fully split algorithm in [4] to solve monotone inclusions with mixtures of composite, Lipschitzian, and parallel-sum type monotone operators, which include (1.1) as a special case.
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