Fact Type Results in Half Domination in Graphs
Journal Title: INTERNATIONAL JOURNAL OF MATHEMATICS TRENDS AND TECHNOLOGY - Year 2014, Vol 8, Issue 1
Abstract
Let G = (V, E) be a finite graph with n vertices and m edges. A subset D⊆ V of vertices in a graph G is called half dominating set if at least half of the vertices of V(G) are either in D or adjacent to vertices of D. (i.e) |N[D]| ≥ ⌈|V(G)/2|⌉ . In this paper we deals with fact type results in half domination number of G.
Authors and Affiliations
S. Balamurugan , P . Sixthus Renita
Keywords
Related Articles
- EP ID EP157716
- DOI -
- Views 102
- Downloads 0
Pulsatile Flow of Blood with Volume Fraction of Micro-organisms in the Presence of Transverse Magnetic Field through Stenosed Tube
This paper presents an analytical study of pulsatile flow of blood with micro-organisms through stenosed tubes in presence of transverse magnetic field.The effect of externally applied magnetic field on velocity, flow ra...
Some Results on Super Harmonic Mean Graphs
Let G be a graph with p vertices and q edges. Let f: V(G) → {1, 2, …, p + q} be a injective function. For a vertex labeling f, the induced edge labeling f∗(e = uv) is defined by f∗(e) = ⌈(2f(u)f(v))/(f(u)+ f(v))⌉ or ⌊(2f...
A New Approach to Robust Partial Least Squares Regression Analysis
Partial Least Squares Regression (PLSR) is a linear regression technique developed to relate many independent variables to one or several dependent variables. Robust methods are introduced to reduce or remove the effects...
Soft gsg-closed Set in Soft Topological Spaces
In this paper we consider a new class of soft set called soft generalized semi generalized closed sets in soft topological spaces. Also, we discuss some basic properties of soft gsg-closed sets.
On Isomorphism in C*-Ternary Algebras for a Cauchy-Jensen Functional Equations
In this paper, we investigate isomorphisms between -ternary algebras by proving the Hyers-Ulam-Rassias stability of homomorphisms in -ternary algebras and of derivations on -ternary algebras for the following Cauchy-Jens...