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Let U be a connected component of ({D}_{0}).
Let D be a connected component of (Omega) [defined by (1)] containing exactly one zero of (p'_n), counting multiplicity.
By the proof of Theorem 4.1, we know Φ ∈ M. Definition 4.2 Let θ ∈ Θ and Ξ α be a connected component of Δ.
Let A be a connected component of I n S * intersecting both I i + and I i - in a nonempty set.
Let (D) be a connected component of the set ({x in Sigma : langle a,x rangle > 0}), and let (Gamma ) denote the boundary of (D), so that (Gamma subset {x in S^3: langle a,x rangle = 0}).
Setting begin{aligned} f z)=p'_n z)/q'_m z), end{aligned}let D be a connected component of (Omega) with exactly k (counting the multiplicities) zeros of f in D. It is well known (cf. [1]) that (f Drightarrow {mathbb D}), where ({mathbb D}) is the unit disk, is a branched covering of degree k of D onto ({mathbb D}).
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A subgraph g of G is a weakly connected component if g is a connected component when all directions are removed [ 33].
C1 is connected in G − S ′, so there is a connected component C of G − S ′ containing C1. Now, suppose there are C S and C S ′ satisfying the conditions of the lemma.
We say $T \subset X$ is a connected component of $X$ if $T$ is a maximal connected subset of $X$.
Initially, each SpamBand is a connected component.
We write, where,, is a connected component of.
More suggestions(15)
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