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Optimal control involves feedback problems with explicit plant data and performance criteria for which a solution is either synthesized or ruled out.
Indeed, such has been the tenacity of this sort of writing that print culture's fundamental question has proved to be less Freud's "What does a woman want?" than "What the hell are we going to do about all these young girls?" This week proved a case in point in demonstrating that girls remain a collective problem for which a solution must be sought.
In this paper, we present a closed-form solution to this particular linear eigenvalue problem in the form of a general Meijer-G differential equation for which a solution is readily available in the shape of the Meijer-G functions.
The approach is illustrated on the key problem of newborn EEG abnormality diagnostic and localization for which a solution would help improve health outcomes for newborns.
The aim is to find those parameters ( Re, We, Fr ) for which a solution of the boundary value problem of Category (A) exists with a ( 1 ) = 0.
The sign "±" in Formula (10) should be "+" when −η2 + 2ηα is greater than 0, and it should be "−" when −η2 + 2ηα is less than 0. Once the spoofing-signal ratio η of the spoofing signal is in the range for which a solution for τS t1) and τR t1) in Formula (10) exists, τR t1) < d and τS t1) > d, this spoofing-signal ratio will cause spoofing failure.
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With slip conditions, the range of (alpha_{1}) values for which a unique solution as well as dual solutions exists significantly increases.
This leads to a moving boundary formulation, for which a numerical solution is proposed.
The resulting constrained discrete problem belongs to convex quadratic programming for which a unique solution exists.
In this paper, we focus on the feature selection problem in multi-label classification, for which a trivial solution is handling the labels dividedly.
We describe a class of constraint satisfaction problems (CSPs) for which a global solution can be found by a fast parallel algorithm.
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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