We consider the problem of realizable interval-sequences. An interval sequence comprises of n integer intervals [ai, bi] such that 0 ≤ ai ≤ bi ≤ n − 1, and is said to be graphic/realizable if there exists a graph with degree sequence, say, D = (d1,...,dn) satisfying the condition ai ≤ di ≤ bi, for each i ∈ [1, n].
Dec 31, 2019 · In this paper, we provide an O(n \log n) time algorithm for computing a graphic sequence for any realizable interval sequence. In addition, when ...
We consider the problem of realizable interval sequences. An interval sequence is comprised of $n$ integer intervals $[a_i,b_i]$ such that $0\le a_i\leq b_i ...
There exists an algorithm that for any integer n ≥ 1 and any length n interval sequence S, computes a graphic sequence D realizing S, if exists, in O(nlog n) ...
Given a realizable interval-sequence S, compute a certificate (i.e. a graphic sequence) realizing it. Our focus. Page 8. Existing Work.
Nov 9, 2020 · Abstract. We consider the problem of realizable interval sequences. An interval sequence is com- prised of n integer intervals [ai, ...
Nov 28, 2019 · In this paper, we provide an O(n log n) time algorithm for computing a graphic sequence for any realizable interval sequence. In addition, when ...
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In this paper, we provide an O(n log n) time algorithm for computing a graphic sequence for any realizable interval sequence. In addition, when the interval ...
Sep 6, 2024 · We consider the problem of realizable interval-sequences. ... There is a characterisation (also implying an O ( n ) O(n) verifying algorithm) ...