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Global optimality conditions in maximizing a convex quadratic function under convex quadratic constraints were presented in [19].
Since (7) is maximizing a convex function for a given subset L, we cast (7) as 2 l linear programming problems by considering all the possible sign patterns of every element of z L (e.g., if l=2 and L={1,2}, then, ||z L ||1=|z1|+|z2| can correspond to 2 l =4 possibilities: z1+z2, z1−z2, −z1+z2, and −z1−z2).
Once both types of similarity scores are resolved, the network alignment problem is usually posed as that of maximizing a convex combination of these two scores.
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Note that subproblem (6) is not a convex optimization problem (Since we maximize a convex function).
This problem is hardly tractable, so we limit ourselves to computing lower bounds (by a column-generation mechanism) and upper bounds (using an algorithm due to Falk and Soland for maximizing a separable convex function over a polytope).
Moreover, maximizing a non-convex acquisition function is required for each iteration of the optimization process.
The seller's problem, to maximize expected revenue, consists of maximizing a linear functional over a convex set of mechanisms.
Since the sum and the minimum operations preserve concavity, the objective is concave, and maximizing a concave function yields a convex optimization problem.
Detailed discussions on ReliefF can be found in [ 10] and recently, it was shown that ReliefF is an on-line solution to a convex optimization problem, maximizing a margin-based algorithm [ 27].
However, since the estimator maximizes a non-convex log-likelihood function, it is hard to theoretically justify its performance.
Thus we are maximizing a concave function with the convex set.
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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