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Consider a special skew product map that satisfies condition ((ddag)).
Let be a cyclic -contraction map that satisfies this property that if there exist such that, then commutes with in.
The family (mathcal{F}) is nonempty and any map that satisfies the properties (2) and (3) is said to be of type (2^{infty}).
Let f be a continuous mapping of a complete metric space ( X, d ) into itself and let g : X → X be a map that satisfies the following conditions: for all x, y ∈ X and for some 0 < k < 1.
Suppose p ∈ Par(N) is a parent map that satisfies p(a) = q1, and let p' denote the complementary parent map that agrees with p except that p'(a) = q2.
Similar(55)
On the other hand, the political scientist Kenneth Mayer argued that it was possible to draw a map that satisfied other criteria for redistricting and still had a less extreme efficiency gap — suggesting that the partisan bias in the assembly map was not simply due to geography.
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 (A=A x,xi)) be a Leray-Lions mapping that satisfies (1.3).
Let T be a continuous cyclic mapping that satisfies the condition of a (G_{bq} -cyclic-Ciric contraction.
Let be a closed convex subset of a complete metrizable topological vector space and a mapping that satisfies (1.3).
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