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We further study cooperative locality of the codes based on expander graphs in Section 6.2.
We also show that the codes based on expander graphs enable cooperative local repairs while maintaining both high rate and good minimum distance.
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Except for F2, DDA based on Expander network worked better than or equals the one based on Cyclic one.
The main tool we use is random walks on expander graphs.
In this paper, we call graphs based on graph theory "network graphs".
For the codes based on unbalanced bipartite expander graphs (Section 6.2.1), we assume that the underlying bipartite graphs is bi-regular with h and Δ representing its left and right degrees, respectively.
In a distance-based method, similarity of graphs is measured based on the graphs' common structures [ 5, 6].
Their formulation is based on graphs that they termed interval-adjacency graphs.
Their approach is based on contig graphs rather than De Bruijn graphs.
All results for random reaction graphs reported here are based on 20 randomized graphs for each significance threshold.
In this paper we propose a new approach for the computation of the median graph based on graph embedding.
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