BibTex Citation Data :
@article{JFMA18228, author = {Lisa Ningrum and Ahmad Muchlas Abrar}, title = {THE L(2,1)-LABELING OF MONGOLIAN TENT, LOBSTER, TRIANGULAR SNAKE, AND KAYAK PADDLE GRAPH}, journal = {Journal of Fundamental Mathematics and Applications (JFMA)}, volume = {7}, number = {1}, year = {2024}, keywords = {L(2,1)-Labeling; Mongolian Tent; Lobster, Triangular Snake; Kayak Paddle}, abstract = { Let G = (V,E) be a simple graph. L(2, 1)−labeling defined as a function f : V (G) → N0 such that, x and y are two adjacent vertices in V, then if x and y are adjacent to each other, |f(y) − f(x)| ≥ 2 and if x and y have the distance 2, |f(y) − f(x)| ≥ 1. The L(2, 1)-labeling number of G, called λ2,1(G), is the smallest numbermof G. In this paper, we will further discuss the L(2, 1)-labeling of mongolian tent, lobster, triangular snake, and kayak paddle. Keywords: L(2,1)-Labeling, mongolian tent, lobster, triangular snake, kayak paddle. }, issn = {2621-6035}, pages = {45--58} doi = {10.14710/jfma.v6i2.18228}, url = {https://ejournal2.undip.ac.id/index.php/jfma/article/view/18228} }
Refworks Citation Data :
Let G = (V,E) be a simple graph. L(2, 1)−labeling defined as a functionf : V (G) → N0 such that, x and y are two adjacent vertices in V, then if x andy are adjacent to each other, |f(y) − f(x)| ≥ 2 and if x and y have the distance 2,|f(y) − f(x)| ≥ 1. The L(2, 1)-labeling number of G, called λ2,1(G), is the smallestnumbermof G. In this paper, we will further discuss the L(2, 1)-labeling of mongoliantent, lobster, triangular snake, and kayak paddle.
Keywords: L(2,1)-Labeling, mongolian tent, lobster, triangular snake, kayak paddle.
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