Results 51 to 60 of about 153,964 (249)
Terminal-pairability in complete bipartite graphs
8 pages, several typos ...
Lucas Colucci +3 more
openaire +3 more sources
A note on pm-compact bipartite graphs
A graph is called perfect matching compact (briefly, PM-compact), if its perfect matching graph is complete. Matching-covered PM-compact bipartite graphs have been characterized. In this paper, we show that any PM-compact bipartite graph G with δ (G) ≥ 2
Liu Jinfeng, Wang Xiumei
doaj +1 more source
Multi-view Clustering Based on Bipartite Graph Cross-view Graph Diffusion [PDF]
Multi-view clustering is an research hotspots in the field of unsupervised learning.Recently,the method based on cross-view graph diffusion uses the complementary information between multiple views to obtain a unified graph for clustering on the basis of
WANG Jinfu, WANG Siwei, LIANG Weixuan, YU Shengju, ZHU En
doaj +1 more source
Decomposition of complete bipartite graphs into cycles and stars with four edges
Let Ck, Sk denote a cycle, star with k edges and let Km,n denotes a complete bipartite graph with m and n vertices in the parts. In this paper, we obtain necessary and sufficient conditions for the existence of a decomposition of complete bipartite ...
M. Ilayaraja, A. Muthusamy
doaj +1 more source
A lower bound for the Graver complexity of the incidence matrix of a complete bipartite graph [PDF]
We give an exponential lower bound for the Graver complexity of the incidence matrix of a complete bipartite graph of arbitrary size. Our result is a generalization of the result by Berstein and Onn (2009) for 3xr complete bipartite graphs, r \ge 3.
Taisei Kudo, A. Takemura
semanticscholar +1 more source
Completing partial packings of bipartite graphs
Given a bipartite graph $H$ and an integer $n$, let $f(n;H)$ be the smallest integer such that, any set of edge disjoint copies of $H$ on $n$ vertices, can be extended to an $H$-design on at most $n+f(n;H)$ vertices. We establish tight bounds for the growth of $f(n;H)$ as $n \rightarrow \infty$.
Füredi, Zoltán +2 more
openaire +2 more sources
Annihilating Graph of Abelian Groups
In [18], the author associated a graph to an R -module M which is precisely a generalization of annihilating ideal graph of a commutative ring, see [15] and [16]. Inasmuch as Abelian groups are precisely Z-modules, in this paper we relate an annihilating
saeed safaeeyan, Soraya Barzegar
doaj
Minimum k-critical-bipartite graphs: the irregular case [PDF]
We study the problem of finding a minimum \(k\)-critical-bipartite graph of order \((n,m)\): a bipartite graph \(G=(U,V;E)\), with \(|U|=n\), \(|V|=m\), and \(n\gt m\gt 1\), which is \(k\)-critical-bipartite, and the tuple \((|E|, \Delta_U, \Delta_V ...
Sylwia Cichacz +2 more
doaj +1 more source
Complete bipartite factorisations by complete bipartite graphs
Let \(K_{m,n}\) be the complete bipartite graph on sets of size \(m\) and \(n\). A \(K_{p,q}\)-factor of \(K_{m,n}\) is a spanning subgraph of \(K_{m,n}\) which is a union of vertex-disjoint subgraphs each isomorphic to \(K_{p,q}\). If \(K_{m,n}\) is expressed as a edge-disjoint union of \(K_{p,q}\)-factors, then this union is called a \(K_{p,q ...
openaire +1 more source
ABC energies and spectral radii of some graph operations
The present article presents some new results relating to Atomic Bond Connectivity energies and Spectral radii of generalized splitting and generalized shadow graphs constructed on the basis of some fundamental families of cycle graph Cn, complete graph ...
Ahmad Bilal, Muhammad Mobeen Munir
doaj +1 more source

