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Here we formulate an algorithm for accelerating particle removal processes by aggregating particles of similar size into bins.
We formulate an algorithm for a large-update primal-dual interior-point method (IPM) for the SOP by using a proximity function defined by a new kernel function, and we obtain the best known complexity results of the large-update IPM for the SOP by using the Euclidean Jordan algebra techniques.
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These theoretical results were recently used to formulate an automated algorithm for ARc construction [ 32] and we follow this algorithm to analyze the cSSF and cSHF reaction networks and build the candidate attainable regions.
The aim of this work is to formulate an improved algorithm for solving the Reserve Network Design Problem.
By deploying an auxiliary principle technique and an existence result, we formulate an iterative algorithm for solving the perturbed system of generalized multi-valued mixed quasi-equilibrium-like problems.
This matrix is used to formulate an efficient algorithm for the numerical solution to the time-dependent quantum mechanical scattering of a single particle from a time-independent potential in one-space and one-time dimension.
In this article, we formulate a new algorithm for solving RMCS directly, which we call the seed-growing algorithm.
With this theorem we can now formulate a first algorithm for finding ⪯ Q u -robust solutions for Q = C, Q = C ∖ { 0 }, Q = int C, respectively.
Therefore, by replacing d n + 1 f : = − ∇ f ( x n ) in algorithm (3) with d n + 1 f, CGD defined by (4), we can formulate a novel algorithm for solving Problem 2.1.
As an exercise the reader might be inclined to formulate a rigorous algorithm for converting PM into a particular contemporary symbolism (with conventions for dropping parentheses), but the best way to learn the system is to look over a few more examples of translations, and then simply begin to read formulae directly.
To review our experiences with giant mandibular ameloblastoma (GMA) over a 5-year period, and to formulate a treatment algorithm for managing this tumour.
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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