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On Odd Average Harmonious Labeling of Graphs [PDF]

Applied Mathematics & Information Sciences, 2021
The present paper investigates new idea of odd average harmonious labelling. A function h is known as odd average harmonious labelling of graph G(V,E) with nodes of n and lines of m if h : V(G) → {0,1,2,...,n} is injective and the initiated function h∗ :
Vadivel, R., Govindan, Vediyappan, Dhivya, S., Hammachukiattikul, Porpattama, Gunasekaran, Nallappan, Rajchakit, Grienggrai   +5 more
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On Properly Odd Harmonious Labeling of Graphs

2022 IEEE 20th Jubilee International Symposium on Intelligent Systems and Informatics (SISY), 2022
Valentina E. Balas
exaly   +2 more sources

The Graph SSG(2) Is Odd Graceful and Odd Harmonious

International Journal of Computer Aided Engineering and Technology, 2021
J. Jeba Jesintha, K. Ezhilarasi Hilda
exaly   +4 more sources

Even -Odd Average Harmonious Graph

Materials Today: Proceedings, 2022
G.S. Ganeshwari, G. Sudhana
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Odd Harmonious Labeling of Amalgamation of Star Graph

AIP Conference Proceedings, 2022
Emiliana Asumpta, null Purwanto, Tjang D. Chandra   +2 more
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On the odd harmonious graphs with applications

Journal of Applied Mathematics and Computing, 2008
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Liang, Zhi-He, Bai, Zhan-Li
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Computation of even-odd harmonious labeling of graphs obtained by graph operations

AIP Conference Proceedings, 2019
Let G(V, E) be a graph with order p and size q. The graph G is called as an even-odd harmonious graph if there exists an 1-1 map f:V → {1, 3, 5, …, 2p − 1} and a bijective map f∗:E → {0, 2, …, 2(q − 1)} such that f∗(e = uv) = (f(u) + f(v))(mod 2q). This computation of assigning the numbers to the vertices and edges of G is called an even-odd harmonious
M. Kalaimathi, B. J. Balamurugan
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Odd Harmonious Labeling of Some Classes of Cycle Related Graphs

Indian Journal of Public Health Research & Development, 2018
A connected graph G = (V, E) of order atleast two, with order and size is called odd harmonious, if there exists an injection f:V → {0, 1, 2,, 2q − 1} such that the induced function f*:E → {, 3,, 2q1} defined by f*(uv) = [f (u) + f (v)], uv ∈ E is a bijection. Then f is called odd harmonious labeling of G.
J. Renuka, P. Balaganesan
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