International Journal of Applied Information Systems
Foundation of Computer Science (FCS), NY, USA
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Volume 12 - Issue 26 |
Published: December 2019 |
Authors: B. Aruna, B. Maheswari |
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B. Aruna, B. Maheswari . Unidominating Functions of Corona Product Graph of a Complete Graph with a Wheel. International Journal of Applied Information Systems. 12, 26 (December 2019), 6-9. DOI=10.5120/ijais2019451829
@article{ 10.5120/ijais2019451829, author = { B. Aruna,B. Maheswari }, title = { Unidominating Functions of Corona Product Graph of a Complete Graph with a Wheel }, journal = { International Journal of Applied Information Systems }, year = { 2019 }, volume = { 12 }, number = { 26 }, pages = { 6-9 }, doi = { 10.5120/ijais2019451829 }, publisher = { Foundation of Computer Science (FCS), NY, USA } }
%0 Journal Article %D 2019 %A B. Aruna %A B. Maheswari %T Unidominating Functions of Corona Product Graph of a Complete Graph with a Wheel%T %J International Journal of Applied Information Systems %V 12 %N 26 %P 6-9 %R 10.5120/ijais2019451829 %I Foundation of Computer Science (FCS), NY, USA
Graph Theory is the fast growing area of research in Mathematics it has wide applications to several fields - like computer science, social sciences, Science and Technology, etc. Recently, Dominating functions in domination theory playing a key role as they have interesting applications. The theory of domination in graphs introduced by Ore [7] and Berge [2] is an attractive area of research in graph theory in the last three decades. The concepts of dominating functions are introduced by Hedetniemi [4]. Corona product graphs is a new concept introduced by Frucht and Harary [3] has become an inviting area of research at present. Anantha Lakshmi [1] has introduced new concepts unidomination, upper unidomination, minimal unidominating function of a graph and studied these functions for some standard graphs. In this paper the authors have studied the concept of unidominating function and upper unidomination number for corona product graph ? K?_n ? W_(1,m) and determined the unidomination number and upper unidomination number for ? K?_n ? W_(1,m). Also the number of unidominating functions of minimum weight is found.