International Journal of Drug Delivery Technology
Volume 16, Issue 4s

Application Of Decomposition Of Cartesian Product And Corona Product Of Sunlet And Cycle In Drug Deliverance

Vimala Roshni S1, Chithra Devi P2

1Research Scholar, Reg. No. 22211202092004, Department of Mathematics, Sri Parasakthi College for Women, Courtallam. Affiliated to Manonmaniam Sundaranar University, Tirunelveli – 627 012, Tamil Nadu, India.
2Assistant Professor, Department of Mathematics, Sri Parasakthi College for Women, Courtallam. Affiliated to Manonmaniam Sundaranar University, Tirunelveli – 627 012, Tamil Nadu, India.

ABSTRACT

For any positive integer k≥3, we define the sunlet graph of order 2k, denoted by L2k, as the graph consisting of a cycle of length k together with k pendant vertices such that each pendant vertex is adjacent to exactly one vertex of the cycle so that the degree of each vertex in the cycle is 3. In this paper, we show the necessary and sufficient condition for the decomposition of cartesian product and corona product of sunlet and cycle into paws, stars, cycles, claws and paths.

2020 Mathematics Subject Classification: 05C38, 05C51, 05C76, 05C92, 92C30.

Keywords: Graph decomposition, cartesian product, corona product, sunlet, cycle, drug delivery.

How to cite this article: Vimala Roshni S, Chithra Devi P, Application Of Decomposition Of Cartesian Product And Corona Product Of Sunlet And Cycle In Drug Deliverance. Int J Drug Deliv Technol. 2026;16(4s): 74-78; DOI: 10.25258/ijddt.16.74-78