Results 21 to 30 of about 5,052,226 (252)
The n-th Power Signed Graphs-II [PDF]
, 2010 For standard terminology and notion in graph theory we refer the reader to Harary [6]; the non-standard will be given in this paper as and when required.
Reddyy, P. Siva Kota +2 more
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Negation Switching Equivalence in Signed Graphs [PDF]
, 2010 Unless mentioned or defined otherwise, for all terminology and notion in graph theory the reader is refer to [8].
Reddy, Siva Kota
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Smarandache Directionally n-Signed Graphs — A Survey [PDF]
, 2013 For graph theory terminology and notation in this paper we follow the book [3]. All graphs considered here are finite and simple.
P. Siva Kota Reddy, Reddy, P.Siva Kota
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COMMON-EDGE SIGNED GRAPH OF A SIGNED GRAPH [PDF]
, 2010 A Smarandachely k-signed graph (Smarandachely k-marked graph) is anordered pair....DOI : http://dx.doi.org/10.22342/jims.16.2.34.105 ...
P. Siva Kota Reddy +2 more
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Tulgeity of Line, Middle and Total Graph of Wheel Graph Families [PDF]
, 2010 Tulgeity r(G) is the maximum number of disjoint, point induced, non acyclic subgraphs contained in G. In this paper one finds the tulgeity of line, middle and total graph of wheel graph, Gear graph and Helm ...
Vernold, Vivin +2 more
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-consistent and -cycle compatible dot-line signed graphs
Electronic Notes in Discrete Mathematics, 2017 Sangita Kansal +2 more
exaly +3 more sources
On $bullet$-lict signed graphs $L_{bullet_c}(S)$ and $bullet$-line signed graphs $L_bullet(S)$ [PDF]
Transactions on Combinatorics, 2016 A emph{signed graph} (or, in short, emph{sigraph}) $S=(S^u,sigma)$ consists of an underlying graph $S^u :=G=(V,E)$ and a function $sigma:E(S^u)longrightarrow {+,-}$, called the signature of $S$. A emph{marking} of $S$ is a function $mu:V(S)longrightarrow
Mukti Acharya +2 more
doaj
On products and line graphs of signed graphs, their eigenvalues and energy
Linear Algebra and its Applications, 2011 In this article we examine the adjacency and Laplacian matrices and their eigenvalues and energies of the general product (non-complete extended $p$-sum, or NEPS) of signed graphs. We express the adjacency matrix of the product in terms of the Kronecker matrix product and the eigenvalues and energy of the product in terms of those of the factor signed ...
Germina, K.A. +2 more
openaire +2 more sources
Line and Subdivision Graphs Determined by
Mathematics, 2019 Let T 4 = { ± 1 , ± i } be the subgroup of fourth roots of unity inside T , the multiplicative group of complex units. For a T 4 -gain graph Φ = ( Γ , T 4 , φ ) , we introduce gain functions on ...
Abdullah Alazemi +4 more
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, 2011 In this note we define two generalizations of the line graph and obtain some results.
Reddy, P. Siva Kota Kavita +2 more
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