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Among many solution of bin packing problem Beloglazov and Buyya [3] proposed a modification of popular Best Fit Decreasing (BFD) algorithm that was shown to use bins, not more than 11/9.OPT + 1 (where OPT is the number of bins provided by the optimal solution) [3].
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There are infinitely many solutions of (4).
end{cases} (3) Note that there are infinite many solutions of linear system (3).
In this section, we prove the existence of infinitely many solutions of (1.1) which tend to zero.
To study the existence of infinitely many solutions of BVP (1.2), we need to introduce the following variant fountain theorems.
Since Φ j has a nontrivial nullspace, many solutions of b n,j can fit r ̂ n ( f j ) well.
Since m is arbitrary, there exist infinitely many solutions of the problem (P), which concludes the proof.
Such an equation has infinitely many solutions of the form x n ≡ c, where c is a real constant.
where s and t are any integers, show that there are many solutions of the system (5).
In the sequel, using Krasnoselskii's genus theory (see [25, 27]), we show the existence of infinitely many solutions of the problem (P).
A frame in an unknown speech signal was included in as many solutions of the solver as there were frames in an exemplar.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com