Results 11 to 20 of about 1,962,778 (284)
Prime labelings on planar grid graphs
It is known that for any prime p and any integer n such that 1≤n≤p there exists a prime labeling on the pxn planar grid graph PpxPn.
Stephen James Curran
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Gaussian Twin Neighborhood Prime Labeling on Fan Digraphs
Gaussian integers are complex numbers of the form \gamma=x+iy where x and y are integers and i^2=-1. The set of Gaussian integers is usually denoted by \mathbb{Z}[i].
K Palani, A Shunmugapriya
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Prime labeling of line and splitting graph of brush graph
A bijective function f from V(G) to {1,2,…, n} be a prime labeling of a graph G with n order if for every u, v ∈ V(G) such that e = uv ∈ E(G), f(u) and f(v) relatively prime. A prime graph is a graph which admits prime labeling.
F. Fran, D. R. Putra, M. Pasaribu
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Borsuk-Ulam type theorems for G-spaces with applications to Tucker type lemmas [PDF]
In this paper we consider several generalizations of the Borsuk-Ulam theorem for G-spaces and apply these results to Tucker type lemmas for G-simplicial complexes and PL-manifolds.Comment: 20 ...
Musin, Oleg R., Volovikov, Alexey Yu.
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For a graph G, a bijection f is called an odd prime labeling , if f from V to f1; 3; 5; ::::; 2jV j - 1g for each edge uv in G the greatest common divisor of the labels of end vertices (f(u); f(v)) is one.
Meena S, Gajalakshmiy G
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Prime labeling in the context of web graphs without center
A prime labeling on a graph G of order n is a bijection from the set of vertices of G into the set of first n positive integers such that any two adjacent vertices in G have relatively prime labels.
A. N. Kansagara, S. K. Patel
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Reflexive edge strength of convex polytopes and corona product of cycle with path
For a graph $ G $, we define a total $ k $-labeling $ \varphi $ is a combination of an edge labeling $ \varphi_e(x)\to\{1, 2, \ldots, k_e\} $ and a vertex labeling $ \varphi_v(x) \to \{0, 2, \ldots, 2k_v\} $, such that $ \varphi(x) = \varphi_v(x) $ if ...
Kooi-Kuan Yoong +4 more
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Odd Prime Labeling For Some Arrow Related Graphs
In a graph G a mapping g is known as odd prime labeling , if g is a bijection from V to f1; 3; 5; ::::; 2jVj - 1g satisfying the condition that for each line xy in G the gcd of the labels of end points (g(x); g(y)) is one.
Gajalakshmi G, Meena S
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Prime Labeling of H- Super Subdivision of Y-tree Related Graphs
A graph G with p points is called a prime labeling , if it possible to label the points x 2 V with distinct labels f(x) from f1;2; :::; pg in such a way that for each line e = uv gcd (f(u); f(v)) = 1 .
Meena S, Gajalakshmiy G
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Application of the Combinatorial Nullstellensatz to Integer-magic Graph Labelings
Let $A$ be a nontrivial abelian group and $A^* = A \setminus \{0\}$. A graph is $A$-magic if there exists an edge labeling $f$ using elements of $A^*$ which induces a constant vertex labeling of the graph.
Richard Low, Dan Roberts
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