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The optimization algorithm introduced in Section 3.4 solves that optimization problem in linear time.
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Diversity could solve that, leading to better optimization.
This section introduces an algorithm that solves the optimization problem modelled in the previous section using a dynamic programming approach that results in a generalization of the Viterbi algorithm.
We have also provided an integer program that solves an optimization variant of the problem: what is the minimum number of individuals that must be removed from a population in order for the population structure to be valid.
The alternating direction method of multipliers (ADMM) is an algorithm that solves convex optimization problems by breaking them into smaller pieces, each of which are then easier to handle.
As opposed to the universal dual decomposition we present a method that solves this optimization problem by fully exploiting our knowledge of active constraints.
The solution of the occlusion problem as an optimization problem is stated in Section 3.3, and a dynamic programming algorithm that solves this optimization problem is presented in Section 3.4.
Based on the convex formulation and by using structural properties, we present a decentralized algorithm that solves the optimization problem for static scenarios and derive simple assignment rules using the dual representation of the utility problem.
Our second observation is that the presence of the secondary transmitter always pushes the primary system to the limit of decodability as described by the following proposition: The set of parameters that solves the optimization problem in (26) satisfies R 1 ( 1 ) + R 1 ( 2 ) = R 1 ⋆ (29).
Formally, the designer wants to achieve an action profile a PO that solves the optimization below: begin{array}{cl} text{maximize} &sum_{n} u_{n}({boldsymbol{a}}) mathrm{subject to} & u_{n}({boldsymbol{a}}) geq u_{n}left {boldsymbol{a}}^{text{NE}}right), forall n ~ & boldsymbol{a} mathrm{is Pareto-optimal} end{array} (8).
Section 4. formulates and solves the optimization problem that allows to find the optimal training signals.
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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