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A new optimisation problem for design of multi-position machines and automatic transfer lines is considered.
The search of the minimum enclosing circle is an optimisation problem for which efficient numerical solution schemes are required.
By definition, the computation of this estimator gives rise to a combinatorial optimisation problem, for which several approximate algorithms have been developed.
We then define an optimisation problem for minimising this bound for positive linear observers and provide a characterisation of optimal solutions for systems with a single measured output.
In particular, the optimisation problem for a real environment, including parallel machines and operation lag times, has been approached by means of an effective pheromone trail coding and tailored ant colony operators for improving solution quality.
Given (35), the MMSE optimisation problem for transmit beamforming can be written as (49).
Similar(41)
We then describe decision tree-based methods for evaluating PID and computing optimal strategies and we study the computational complexity of PID optimisation problems for both cases.
The paper formulates a set of fundamental optimisation problems for designing multi-layer telecommunication networks robust to failures and/or to predicted changes in demand patterns.
Finally, it must be remarked that Possibilistic MFA estimations have been cast as linear optimisation problems, for which widely-known and efficient tools exist (a MATLAB script solving example 1 is given in the additional file 2 to illustrate this point).
The problem is modeled as an integer non-linear optimisation problem and for which some heuristic methods are designed.
The new methodology has a good potential for reducing the optimisation problem and subsequently for solving more complex problems than the traditional methods are able to solve.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com