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A binary linear code in Fn2 with dimension k and minimum distance d is called an [n,k,d] code.

So, by Corollary 3.1 of[10], it follows that each code has a minimum distance d i or greater.

The minimum distance, d u ∗ ( f →, C → u ( t ) ), is then compared with H t), the hierarchical control function, which decreases over time.

The scenario is the same as that in [22], but with a variable minimum distance d 1 between the two targets to characterize the scenario.

Select the node with the minimum distance d u as the winning node, u ∗ d u ∗ ( f →, C → u ( t ) ) = min d u ( f →, C → u ( t ) ) (5)   4.

Reed-Solomon codes [49, 54] are q-ary [n, k, d] error correcting codes of length n, dimension k and Hamming minimum distance d equal to n − k + 1.

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At first, it is the joint construction of two channel codes such as ℛ(r + 1, m) code (of small minimum Hamming distance d 1) used at the source and ℛ r, m) code used at the relay to construct a ℛ(r + 1, m + 1) code (of large minimum Hamming distance d 3) at the destination.

In the proposed CA method, the parameters included the minimum instantaneous distance (d n), the distance that the train can arrive at the station by decelerating (d b), the planned dwell time (T d), and predefined schedules of maintenance works.

When x ̆ 1 = [ 0, …, 0, 2 ] T is one of the difference vectors providing the minimum distance, the distance d min is then defined by d F k 2 = 4 ∑ j = 1 k λ j. (47).

Panel a displays the cumulative sum of molecules versus their distance from the center of the nearest fullerene which we call min{ d i}, the minimum of distances d i from all fullerenes in the complex.

It follows that the code minimum distance remains d p =d a d b.

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