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The question now is how to find the unimodular matrix G such that the new lattice basis B G is optimal in a certain sense of optimality.
Anthony Green joined Optimal in a new post, regional vice president for business development, overseeing development of the company's East Coast operations.
Resulting triangulations approximate the geometry accurately while being optimal in a certain sense.
However, this solution is not optimal in a multicell environment due to the intercell interference.
This approach allows us to equip the approximation formulas with rates which appear to be optimal in a natural sense.
It involves an explicit, curvature dependent and typically unbounded potential, and is again optimal in a suitable sense.
In this paper we establish that Schmandt and Galán's approximation is in fact optimal in a specific sense.
We discover that neither method is optimal in a worst-case sense, by a factor of Ω log|V|/loglog|V|).
In fact, the non-degeneracy of potentials is a consequence of the estimates (12) on eigenvalues which are also optimal in a certain sense.
To this aim, we concentrate on the optimal (in a social sense) p Δ ⋆ and resort to the exhaustive search method described in [20] to solve (27).
Second, we showed that for the specific 3-state example presented in Schmandt and Galán's paper, their approximation is indeed optimal in a specific sense.
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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