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Cubic Harmonious Labeling Of Certain Star and Bistar Graphs

International Journal of Emerging Trends in Science and Technology, 2017
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Traditional Chinese Medicine five-tone intelligent diagnosis and treatment system. [PDF]

J Tradit Chin Med
Jingzhi Z, Xingzhao Z, Yao L, Yuanzi Z, Site W, Hanyu Z, Hongguang Z, Facai L, Zhenlong X.   +8 more
europepmc   +1 more source

Culturally inclusive teaching in diverse classroom settings in Chinese kindergartens: a qualitative "context-methods-outcomes" model. [PDF]

Front Psychol
Li Y, Fan M.
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Odd harmonious labeling of some new families of graphs

Odd harmonious labeling of some new families of graphs
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On Properly Odd Harmonious Labeling of Graphs

2022 IEEE 20th Jubilee International Symposium on Intelligent Systems and Informatics (SISY), 2022
Yegnannarayanan Venkataraman, Dhamayanthi Hayyath J, Indira Krishnaperumal, Valentina E. Balas   +3 more
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Harmonious labelings of windmill graphs and related graphs

Journal of Graph Theory, 1982
AbstractA strongly harmonious labeling is the nonmodular version of a harmonious labeling. The windmill graph K(t)n is the graph consisting of t copies of the complete graph Kn with a vertex in common. It is shown that, for t ≥ 1, K(t)n is strongly harmonious and so harmonious by drawing on partitions already available from the construction of cyclic ...
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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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Harmonious labeling graph of a group

AIP Conference Proceedings, 2021
Let G be a commutative group. The Harmonious labeling graph G is the undirected graph with vertex set G and two distinct vertices a and b are adjacent if a + b is a mod m in G. In this paper, we present a study of results on the Harmonious labeling graph of f(G) and its generalizations.
M. Angeline Ruba, Golden Ebenezer Jebamani, G. S. Grace Prema   +2 more
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Bitopological Harmonious Labeling of Some Star Related Graphs

International Journal of Research and Innovation in Applied Science
Bitopological harmonious labeling for a graph G=(V(G),E(G)) with n vertices, is an injective function f:V(G)→2^X, where X is any non – empty set such that |X|=m,m< n and {f(V(G))} forms a topology on X, that induces an injective function f^*: E(G) → 2^(X^* ), defined by f^* (uv) = f(u)∩f(v) for every uv∈E(G) such that {f^* (E(G))} forms a topology
M. Subbulakshmi, S. Chandrakala, G. Siva Prijith   +2 more
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