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- W2885536303 abstract "Sea G = (A ∪ B,E) un grafo bipartito con |A| = |B| = n ≥ 4. Un grafo es un bosque lineal si cada componente es un camino. Sea S un conjunto de m lados de G que induce un bosque lineal. Probaremos que si σ1,1(G) = min{dG(u) + dG(v) : u ∈ A, v ∈ B, uv 6∈ E(G)} ≥ (n+1)+m, entonces G contiene (m+1) ciclos hamiltonianos Cj tal que |E(Cj ) ∩ S| = j, con j = 0, 1, . . . ,m." @default.
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- W2885536303 date "2018-07-24" @default.
- W2885536303 modified "2023-10-14" @default.
- W2885536303 title "CICLOS HAMILTONIANOS QUE PASAN A TRAVÉS DE UN BOSQUE LINEAL EN GRAFOS BIPARTITOS BALANCEADOS" @default.
- W2885536303 doi "https://doi.org/10.15517/rmta.v25i2.33908" @default.
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