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However, the minimum node degree was not given.
But, as we know from [32], the minimum node degree does not imply the minimum interference.
However, [26] found the minimum node degree does not imply the minimum interference.
The minimum node degree of communication diagram G is represented as dmin(G) = min∀ p ∈ V{d(p)}.
When the node obtains the minimum node degree k, it has also become a k-connected graph.
Fukunaga et al. [22] derived an analytical expression of minimum node degree for constructing k-connected topology with a high probability.
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Algorithm 1 Minimum node-degree start starts by selecting a vertex from the conflict graph with the minimum node-degree.
Note that if the conflict graph has multiple vertices with the maximum node-degree (Algorithm 1 Maximum node-degree start) or with the minimum node-degree (Algorithm 1 Minimum node-degree start), then the starting vertex is selected randomly from among them.
For maximization of the minimum variable node degree, the optimization is initiated with a high minimum variable node degree and decreased to a lower value until a variable node degree distribution for which density evolution convergence is found, see [2] for details.
The inner loop performs the maximization of the minimum variable node degree of a protection class.
It requires a minimum average node degree (number of neighbours) of 3.
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