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For the case when an (left (frac {r}{ell } + ell, frac {r}{ell }right)) MDS code is used, we have (r(x) = frac {r}{ell }) for x∈.
To this aim, by Theorem 5.2 it is enough to prove that each (F_j) is an (left( omega, R_0 right) )-almost minimizer for some (omega >0).
Let us take an (left [frac {r}{3} + 1, frac {r}{3}, 2right ]) MDS code over (mathbb {F}_{q}) as the inner code.
We use an (left [frac {r}{4} + 2, frac {r}{4}, 3right ]) MDS code over (mathbb {F}_{q}) as the inner code.
Encode the symbols in each of the p groups using an (left (frac {r}{ell } + ell, frac {r}{ell }right)) MDS code over (mathbb {F}_{q}).
Vijaya Laxmi and Soujanya (2015) described an (left( {s,S} right)) inventory system with service interruptions and retrial of negative customers.
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Yes, go down this hall, make a left, a right, another right and a left.
you take a left, a right, another left.
A right hand trumps a left.
Make a left.
James takes a left.
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