Sentence examples for most one vertex from inspiring English sources

Thus there is at most one vertex on (C_{m}) with degree at least four in G, i.e., (G cong U_{n,m}).

By Lemma 5, there is at most one vertex outside P in G.

It is easy to see that in the lollipop graph (G_{1}), there is at most one vertex not covered by the maximum matching of (G_{1}).

Recall that there is at most one vertex not covered by a maximum matching of the path (P_{v_{1}v_{2}cdots v_{x}}).

Therefore, there is at most one vertex not covered by a maximum matching of (P_{v_{1}v_{2}cdots v_{x}}+G_{1}).

Recall that we must use at most one vertex for each color (peak) in our FT. Edges are inserted whenever one molecular formula is a sub-formula of another.

(2) Given a sequence of positive and negative integers summing to zero, representing supplies and demands respectively, construct a zero-one flow pattern so that the net flow out of (into) each vertex is its supply (demand), where every vertex can send at most one unit of flow to every other vertex.

Each element has at most one face on ∂ Ω h, and τ ¯ and τ ¯ ′ have either only one common vertex or a whole edge or face if τ ¯ and τ ¯ ′ ∈ T h.

(1) Given a sequence of supplies a1,..., an and demands b1,..., bm, construct a zero-one flow pattern satisfying these constraints, where every supply vertex can send at most one unit of flow to each demand vertex.

After this filtering, the constructed graph has two important properties: (i) each vertex has at most one edge of each color (since all repetitive synteny blocks are removed), and (ii) each vertex corresponds to a certain synteny block in the target genome.

Similarly, a pair (tuple) of RVs (dj→i,di→j) can only be matched to at most one tuple of measurements, i.e., one vertex of the ambiguity graph.