Search Results - "Linear Time Algorithm"

Rphylopars: fast multivariate phylogenetic comparative methods for missing data and within‐species variation by Goolsby, Eric W., Bruggeman, Jorn, Ané, Cécile, Fitzjohn, Richard

“…Summary Over the past several years, phylogenetic comparative studies have increasingly approached trait evolution in a multivariate context, with a number of…”
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Sharp threshold for embedding balanced spanning trees in random geometric graphs by Espuny Díaz, Alberto, Lichev, Lyuben, Mitsche, Dieter, Wesolek, Alexandra

“…A rooted tree is balanced if the degree of a vertex depends only on its distance to the root. In this paper we determine the sharp threshold for the appearance…”
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Testing popularity in linear time via maximum matching by Bérczi-Kovács, Erika, Kosztolányi, Kata

“…Popularity is an approach in mechanism design to find fair structures in a graph, based on the votes of the nodes. Popular matchings are the relaxation of…”
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Computing eternal vertex cover number of maximal outerplanar graphs in linear time by Babu, Jasine, Murali Krishnan, K., Prabhakaran, Veena, Warrier, Nandini J.

“…Eternal vertex cover problem is a variant of the classical vertex cover problem modeled as a two player attacker-defender game. Computing the eternal vertex…”
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Labeling algorithm for power domination problem of trees by Lyu, Yijia

“…•The algorithm proposed in this paper is simpler and easier to understand compared to the algorithms in references [3] and [8].•The paper focuses on the power…”
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Octagonal and hexadecagonal cut algorithms for finding the convex hull of finite sets with linear time complexity by Hoang, Nam-Dũng, Linh, Nguyen Kieu, Phu, Hoang Xuan

“…This paper is devoted to an octagonal cut algorithm and a hexadecagonal cut algorithm for finding the convex hull of n points in R2, where some octagon and…”
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Planar rectilinear drawings of outerplanar graphs in linear time by Frati, Fabrizio

“…We show how to test in linear time whether an outerplanar graph admits a planar rectilinear drawing, both if the graph has a prescribed plane embedding that…”
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Configuring Intelligent Reflecting Surface With Performance Guarantees: Optimal Beamforming by Zhang, Yaowen, Shen, Kaiming, Ren, Shuyi, Li, Xin, Chen, Xin, Luo, Zhi-Quan

“…This work proposes linear time strategies to optimally configure the phase shifts for the reflective elements of an intelligent reflecting surface (IRS)…”
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Algorithms and complexity for geodetic sets on partial grids by Chakraborty, Dibyayan, Gahlawat, Harmender, Roy, Bodhayan

“…A set S of vertices of a graph G is a geodetic set if every vertex of G lies in a shortest path between some pair of vertices of S. The Minimum Geodetic Set…”
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Algorithmic study on 2-transitivity of graphs by Paul, Subhabrata, Santra, Kamal

“…Let G=(V,E) be a graph where V and E are the vertex and edge sets, respectively. For two disjoint subsets A and B of V, we say AdominatesB if every vertex of B…”
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Fast algorithms for Vizing's theorem on bounded degree graphs by Bernshteyn, Anton, Dhawan, Abhishek

“…Vizing's theorem states that every graph G of maximum degree Δ can be properly edge-colored using Δ+1 colors. The fastest currently known (Δ+1)-edge-coloring…”
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Counting independent sets in tricyclic graphs by Poureidi, Abolfazl

“…Let G be a graph of order n in the class of tricyclic graphs. In this paper, we propose an algorithm to compute the number of independent sets of G in O(n)…”
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Complexity and algorithms for injective edge coloring of graphs by Priyamvada, Panda, B.S.

“…An injective k-edge-coloring of a graph G=(V,E) is an assignment ω:E→{1,2,…,k} of colors to the edges of G such that any two edges e and f receive distinct…”
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Edge open packing: Complexity, algorithmic aspects, and bounds by Brešar, Boštjan, Samadi, Babak

“…Given a graph G, two edges e1,e2∈E(G) are said to have a common edge e≠e1,e2 if e joins an endvertex of e1 to an endvertex of e2. A subset B⊆E(G) is an edge…”
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Minimum maximal acyclic matching in proper interval graphs by Chaudhary, Juhi, Mishra, Sounaka, Panda, B.S.

“…Given a graph G, Min-Max-Acy-Matching is the problem of finding a maximal matching M in G of minimum cardinality such that the set of M-saturated vertices…”
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Correcting the algorithm for a minimum secure dominating set of proper interval graphs by Zou, Liu, Hsu and Wang by Araki, Toru, Saito, Ryuya

“…Zou et al. (2019) proposed an algorithm for calculating a minimum secure dominating set of a proper interval graph. However, we find a counterexample for which…”
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Finding Hamiltonian cycles of truncated rectangular grid graphs in linear time by Keshavarz-Kohjerdi, Fatemeh, Bagheri, Alireza

“…•In this paper, we consider the problem of finding a Hamiltonian cycle for truncated rectangular grid graphs.•The necessary conditions for these graphs to be…”
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A Linear Time Algorithm for the Optimal Discrete IRS Beamforming by Ren, Shuyi, Shen, Kaiming, Li, Xin, Chen, Xin, Luo, Zhi-Quan

“…It remains an open problem to find the optimal configuration of phase shifts under the discrete constraint for intelligent reflecting surface (IRS) in…”
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On selecting a fraction of leaves with disjoint neighborhoods in a plane tree by Junginger, Kolja, Mantas, Ioannis, Papadopoulou, Evanthia

“…We present a generalization of a combinatorial result by Aggarwal et al. (1989) on a linear-time algorithm that selects a constant fraction of leaves, with…”
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Local antimagic labelling for trees by Paul, Subhabrata, Raul, Soumen

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