Results 171 to 180 of about 5,368 (184)

Odd harmonious labeling on the comb product operation of path and prism graphs

AIP Conference Proceedings
Hafsah Ayu Wibowo, Desi Rahmadani
openaire   +3 more sources

Odd harmonious labeling of stemmed subdivided shell graphs and amalgamation of stemmed subdivided shell graphs

AIP Conference Proceedings
Naila Cahaya Putri, Desi Rahmadani, Andrea Semaničová Feňovčíková   +2 more
openaire   +3 more sources

Harmonious Labelings of Families of Disjoint Unions of an Odd Cycle and Certain Trees

Journal of Combinatorial Mathematics and Combinatorial Computing
A graph \(G\) with vertex set \(V = V(G)\) and edge set \(E = E(G)\) is harmonious if there exists a harmonious labeling of \(G\); which is an injective function \(f:V(G) \rightarrow \mathbf{Z}_m\) provided that whenever \(e_1, e_2 \in E\) are distinct with endpoints \(u_1,v_1\) and \(u_2,v_2\), respectively, then \(f(u_1) + f(v_1) \not\equiv f(u_2 ...
Abueida, Atif, Roblee, Kenneth
openaire   +1 more source

Odd Harmonious and Strongly Odd Harmonious Labeling of Some Classes of Graphs

Indian Journal of Public Health Research & Development, 2018
J. Renuka, P. Balaganesan
openaire   +1 more source

Different types of odd harmonious labeling of super subdivision of various graphs

Journal of Discrete Mathematical Sciences and Cryptography
If the vertices of a graph Γ(α, β), with α = |V(Γ)| and β = |E(Γ)|, can be labelled with unequal integers within the set [0, 2β – 1], so that the edges labels generated by the sum of the labels of the end vertices modulo 2β are distinct odd numbers from the set [1, 2β – 1]. Then, we regard the graph Γ(V, E) to be a semi-odd harmonic graph.
Mohamed R. Zeen El Deen, Ghada M. Elmahdy   +1 more
openaire   +1 more source

On Odd Average Harmonious Labeling of Graphs

Applied Mathematics & Information Sciences, 2021
openaire   +1 more source

K - ODD SEQUENTIAL HARMONIOUS LABELING OF DOUBLE M - TRIANGULAR SNAKES

Advances in Mathematics: Scientific Journal, 2020
P. Senthil, M. Ganeshkumar
openaire   +1 more source

Even -odd average harmonious graph

Materials Today: Proceedings, 2022
exaly  

The graph <i>SSG</i>(2) is odd graceful and odd harmonious

International Journal of Computer Aided Engineering and Technology, 2021
exaly  

On odd harmonious labelling of even cycles with parallel chords and dragons with parallel chords

International Journal of Computer Aided Engineering and Technology, 2020
V. Srividya, R. Govindarajan
openaire   +1 more source