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We introduce a class of labeled graphs (with legs) which contains two classes of GKM graphs of 4n-dimensional manifolds with T n×S 1 -actions, i.e., GKM graphs of the toric hyperK¨ahler manifolds and of the cotangent bundles of toric manifolds. Under some conditions, the graph equivariant cohomology ring of such a labeled graph is computed. We also give a module basis of the graph equivariant cohomology by using a shelling structure of such a labeled graph, and study their multiplicative structure |