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To exclude some pathological cases, we restrict ourselves to meshes T ℓ which meet the following conditions: each element T ∈ T ℓ has at most one edge on the boundary Γ, each interior edge E ∈ E ℓ Ω has at most one node on the boundary Γ.
We stress that these assumptions are essentially conditions on the initial triangulation T 0. each element T ∈ T ℓ has at most one edge on the boundary Γ, each interior edge E ∈ E ℓ Ω has at most one node on the boundary Γ.
("Rainbow" means choosing at most one edge from each of the given matchings).
A graph without loops and with at most one edge between any two vertices is called a simple graph.
6) Between each pair of vertices, there can be at most one edge in each direction, i.e., at most one edge e = (v i,v j ) and at most one edge e′ = (v j,v i ). .
There is at most one edge between (V (H_{k} )) and (V (C_{i} )) since (H_{k}) is connected and the cycles of G are pairwise vertex-disjoint.
Similar(30)
To see this, note that for diagrams without loops any two vertices must be connected by at most one internal edge since more than one edge would form a closed loop.
By this construction, a node has at most one robust edge on each end.
It loads at most one directed edge per node, which represents the corresponding read end's best overlap.
We want to emphasize that despite the fact that one gene can add at most one new edge, finally, a gene can be connected with more than one gene.
In this paper we characterize the class of plane graphs that can be embedded on the two-dimensional grid with at most one bend on each edge.
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