Results 1 to 10 of about 94,998 (262)
Recognition of Unipolar and Generalised Split Graphs [PDF]
A graph is unipolar if it can be partitioned into a clique and a disjoint union of cliques, and a graph is a generalised split graph if it or its complement is unipolar.
Colin McDiarmid, Nikola Yolov
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Merge-and-Split Graph Convolutional Network for Skeleton-Based Interaction Recognition [PDF]
We introduce an innovative approach to address a significant challenge in interaction recognition, specifically the capture of correlation features between different interaction body parts.
Haoqiang Wang +5 more
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On the shelling antimatroids of split graphs [PDF]
Chordal graph shelling antimatroids have received little attention with regard to their combinatorial properties and related optimization problems, as compared to the case of poset shelling antimatroids.
Jean Cardinal +2 more
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Divisor equitably strong non-split divisor equitable domination in graphs
In epidemiology, the spread of diseases can be modelled using graphs, where individuals are nodes, and edges represent potential pathways for disease transmission.
Priyanka G. B. +2 more
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A neural machine translation method based on split graph convolutional self-attention encoding. [PDF]
Wan F, Li P.
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Split Domination Number in Edge Semi-Middle Graph
Let G = (p, q) be a connected graph and Me(G) be its corresponding edge semi-middle graph. A dominating set D ⊆ V [Me(G)] is split dominating set V [Me(G)] – D is disconnected.
Venkanagouda M. Goudar +2 more
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Fast Diameter Computation within Split Graphs [PDF]
When can we compute the diameter of a graph in quasi linear time? We address this question for the class of {\em split graphs}, that we observe to be the hardest instances for deciding whether the diameter is at most two.
Guillaume Ducoffe +2 more
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Adding a Tail in Classes of Perfect Graphs
Consider a graph G which belongs to a graph class C. We are interested in connecting a node w∉V(G) to G by a single edge uw where u∈V(G); we call such an edge a tail.
Anna Mpanti +2 more
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PROPERTIES OF UNIQUELY K-LIST COLORABLE COMPLETE SPLIT GRAPHS
Let G be a graph with n vertices. Suppose that for each vertex v in G there exists a list L(v) of k colors, such that there is a unique proper coloring for G from this collection of lists, then G is called a uniquely k-list colorable graph.
Lê Xuân Hùng
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Forbidden subgraphs in reduced power graphs of finite groups
Let G be a finite group. The reduced power graph of G is the undirected graph whose vertex set consists of all elements of G, and two distinct vertices x and y are adjacent if either ⟨x⟩⊂⟨y⟩ or ⟨y⟩⊂⟨x⟩. In this paper, we show that the reduced power graph
Huani Li , Ruiqin Fu, Xuanlong Ma
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