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Exact(6)

Since for any subgraph consisting of v, its minimum degree is no greater than deg v).

By Theorem 12, a node v cannot be included in any subgraph whose minimum degree is larger than (c_v).

Compared with k-core model, whose lower bound of minimum degree is a constant k, the minimum degree of a k-plex is increased with its cardinality.

Let (delta (H) > c_v) and (H) denote (delta (H -core) of G, tH -coresubset H), ofherwise, (H cup H) would result in a larGer subgraph whose minimum degree is no less then (delta (H)), contradicting (H) isubsetmized.

We also show that if the lower bound on minimum degree is replaced by a constant (however large it may be), then neither a 2o(n) time nor a 2o(m) time algorithm is possible (m denotes the number of edges) for 3-colorability unless Exponential Time Hypothesis (ETH) fails.

The mean degree is between d and 2 d, the minimum degree is d, and the maximum degree can be as large as n - 1, with n being the number of genes in the network.

Similar(54)

In our graph, maximum and minimum degrees are obtained as follows.

The minimum connectivity degree is fixed to 2 links.

When the minimum accepted security degree is 0.4, there are 68 nodes that can meet the security demands.

When the minimum accepted security degree is 0.2, there are 79 nodes than can meet the security demands.

However, the minimum node degree was not given.

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