Zobrazeno 1 - 10
of 66
pro vyhledávání: '"K. A., Germina"'
Publikováno v:
Communications in Combinatorics & Optimization; 2024, Vol. 9 Issue 3, p555-565, 11p
Publikováno v:
The Journal of Mathematical Sociology. 47:244-254
Publikováno v:
Palestine Journal of Mathematics; 2023, Vol. 12 Issue 3, p211-215, 5p
Publikováno v:
Linear Algebra and its Applications. 608:236-247
Signed graphs have their edges labeled either as positive or negative. Here we introduce two types of signed distance matrix for signed graphs. We characterize balance in signed graphs using these matrices and we obtain explicit formulae for the dist
Publikováno v:
Asian-European Journal of Mathematics. 16
A signed graph [Formula: see text] is an ordered pair [Formula: see text] where [Formula: see text] is the underlying graph of [Formula: see text] with a signature function [Formula: see text]. Notions of signed distance and distance-compatible signe
Publikováno v:
National Academy Science Letters. 44:343-346
A connected, simple graph G with vertex set $$V(G)=\{1,2,\ldots ,n\}$$ is said to be vertex (n, k)-choosable, if there exists a collection of subsets $$\left\{ S_k(v)\subseteq V(G): v\in V\right\} $$ of cardinality k, such that $$S_k(u)\cap S_k(v)=\e
Autor:
P. Soorya, K. A. Germina
Publikováno v:
Discrete Mathematics, Algorithms and Applications. 14
Let [Formula: see text] be a simple, connected graph of order [Formula: see text] and size [Formula: see text] Then, [Formula: see text] is said to be edge [Formula: see text]-choosable, if there exists a collection of subsets of the edge set, [Formu
Publikováno v:
Acta Universitatis Sapientiae: Mathematica, Vol 11, Iss 1, Pp 186-202 (2019)
An integer additive set-indexer is defined as an injective function $f:V(G)\rightarrow 2^{\mathbb{N}_0}$ such that the induced function $g_f:E(G) \rightarrow 2^{\mathbb{N}_0}$ defined by $g_f (uv) = f(u)+ f(v)$ is also injective. An IASI $f$ is said
Publikováno v:
Malaya Journal of Matematik. 7:113-117
Publikováno v:
Discrete Mathematics, Algorithms and Applications. 13
Sampathkumar [F. Harary, Graph Theory (Addison-Wesley, Reading, MA, 1969)] defined the coloring of a digraph [Formula: see text] as a coloring of its vertices by the following rule: Let [Formula: see text] be an arc in [Formula: see text]. If the tai