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(3) Let G be a cyclic graph C n with n ≥ 4.
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Let T be a cyclic mapping that satisfies the condition of a dqb-cyclic-Kannan mapping.
Let T be a cyclic mapping that satisfies the condition of a dqb-cyclic-Banach contraction.
Let G be a c-cyclic graph.
(5) For a cyclic graph C n with n ≥ 4, both H 0 ( G ) and H 1 ( G ) are nontrivial.
However, on a cyclic graph, DBA may never terminate.
The second scenario consists of four sub-networks constituting a cyclic graph.
As mentioned in the Introduction, one can see this special case as a Euler-Poincaré formula for the orbit graph because T on every cyclic orbit y is a cyclic permutation with i T ( y ) = 1.
Hence, T is a cyclic contractive -condition.
( S, T ) is a cyclic contractive pair.
Suppose is a cyclic -contraction map.
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