Results 81 to 90 of about 1,632,039 (225)
\(V_k\)-Super vertex magic graceful labeling of graphs
, 2020 Sivagnanam Mutharasu +2 more
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Sulfavant A as the first synthetic TREM2 ligand discloses a homeostatic response of dendritic cells after receptor engagement. [PDF]
Cell Mol Life Sci, 2022 Gallo C +12 more
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Graceful Labeling of Chain Graphs with Pendants
, 2022 W. K. M. Indunil, A. A. I. Perera
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Graceful labellings of variable windmills using Skolem sequences [PDF]
, 2021 Ahmad H. Alkasasbeh +2 more
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On $k$-Super Graceful Labeling of Graphs
, 2018 Let $G=(V(G),E(G))$ be a simple, finite and undirected graph of order $p$ and size $q$. For $k\ge 1$, a bijection $f: V(G)\cup E(G) \to \{k, k+1, k+2, \ldots, k+p+q-1\}$ such that $f(uv)= |f(u) - f(v)|$ for every edge $uv\in E(G)$ is said to be a $k$-super graceful labeling of $G$.
Lau, Gee-Choon +2 more
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, 2012 The Graceful Tree Conjecture was published almost 40 years ago and nowadays it is still an open problem. It seems as difficult to solve as it is to enunciate: every tree admits a vertex labeling on 0, 1, ..., n-1 such that the set of values of the differences of the numbers assigned to the ends of each edge is the set {1, 2, ..., n-1}.
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Origin, Selection and Current Status of the Utrerana Chicken Breed: A Review. [PDF]
Animals (Basel), 2023 Plata-Casado A +2 more
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On graceful labelings of trees
, 2018 We prove via a composition lemma, the Kotzig-Ringel-Rosa conjecture, better known as the Graceful Labeling Conjecture. We also prove via a stronger version of the composition lemma a stronger form of the Graceful Labeling Conjecture.
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The computer, A choreographer? Aesthetic responses to randomly-generated dance choreography by a computer. [PDF]
Heliyon, 2023 Darda KM, Cross ES.
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EVEN RADIO MEAN GRACEFUL LABELING ON DEGREE SPLITTING OF SNAKE RELATED GRAPHS
, 2022 Brindha Mary V. T. +2 more
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