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Square Sum Labeling of Class of Planar Graphs

机译:平面图类的平方和标签

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A (p, q) graph G is said to be square sum, if there exists a bijection f : V(G) → {0,1, 2,...,p - 1} such that the induced function f * : E(G)→ N defined by f * (uv) = (f (u))2 + (f (v))2, ? uv ∈ E(G) is injective. In this paper we proved that the planar graphs Pl m,n,TBL(n,α,k,β) and higher order level joined planar grid admits square sum labeling. Also the square sum properties of several classes of graphs with many odd cycles are studied.
机译:如果存在双射f,则(p,q)图G被称为平方和:V(G)→{0,1,2,...,p-1}使得诱导函数f *: E(G)→N由f *(uv)=(f(u))2 +(f(v))2,? uv∈E(G)是内射的。在本文中,我们证明了平面图Pl m,n,TBL(n,α,k,β)和高阶水平连接的平面网格允许平方和标记。还研究了具有许多奇数周期的几类图的平方和性质。

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