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Let and be two disjoint intervals.
However, these two disjoint intervals become connected as the distance between λ 2 and λ 1 reduces.
Example 3.1 Let H = R and K r = [ 0, β ] ∪ be the union of two disjoint intervals [ 0, β ] and , where 0 < β < γ < δ.
The union of two disjoint intervals [ a, b ] and [ c, d ] is r-prox-regular with r = c − b 2, see [9, 10, 12].
Here, we consider a Cauchy-type singular integral equation of the first kind over two disjoint intervals (0,a)∪(b c) and obtain its solution by real variable method.
Figure 2 A typical representation of the function z(m) in ( 19) versus m ∈ R for c > 1 in the case where the support of eigenvalues is fragmented into two disjoint intervals.
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Thus according to this theorem the support of eigenvalues consists of three disjoint intervals for the setting of Figure 5. Employing Theorem 3 and plotting z(h) for h < 0 one can determine the support of eigenvalues of the SCM in the asymptotic regime.
In the case of sparsification of RNA secondary structures we have one basic decomposition rule Λ∗ acting on intervals, namely Λ∗splices an interval into two disjoint, subsequent intervals.
We observe that for large values of λ 2, the support associated with two eigenvalues are disjoint intervals.
A d-interval is the union of d disjoint intervals on the real line.
Next, a real root isolation algorithm is developed to compute the disjoint intervals such that each interval contains one solution.
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