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Academic scientists, this version continues, are supported by grant funding and enjoy considerable freedom in determining what problems to study and what methods to use.
In many practical control problems, to study the discrete algebraic Riccati equation (1.3), we usually assume that Q is positive semi-definite.
MILPs are also used for price-based unit commitment problems, to study optimal operating strategies or economic feasibilities [7, 16, 20].
Also, perturbation and sensitivity analysis have been used to study nonconservative problems to study the stability analysis using the dynamic criterion.
We perform computational experiments with four well-known binary optimization problems to study the efficiency (speed) and effectiveness (solution quality) of the proposed method.
We develop the so-called Azbelev W-transform, which is a sort of the right regularization allowing researchers to reduce analysis of boundary value problems to study of systems of functional equations in the space of measurable essentially bounded functions.
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It is a crucial problem to study the reachability of planar arms inside convex obtuse polygons.
It will be an interesting problem to study the limits to which soft fixed point theory may be extended.
So, it is an interesting problem to study a Hardy-type inequality related to for on and.
The authors formulated a constrained optimal graph partition problem to study sleep/wake scheduling with topology control.
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