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sharp upper and lower bounds on the number of spanning ...
Biblioteka Nauki
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由 J Azarija 著作2013 — In this paper we study the number of spanning trees in the Cartesian product of graphs. For simple graphs G1 and G2, the Cartesian product G1DG2 is defined as ...
Note: Sharp Upper and Lower Bounds on the Number of ...
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由 J Azarija 著作2013 — Note: Sharp Upper and Lower Bounds on the Number of Spanning Trees in Cartesian Product of Graphs. Jernej Azarija · Discussiones Mathematicae Graph Theory (2013).
Sharp upper and lower bounds on the number of spanning ...
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2024年11月21日 — m_2 = |E(G_2)|. In this paper we derive sharp upper and lower bounds for the number of spanning trees τ \tau in the Cartesian product G 1 □ G 2 ...
Sharp upper and lower bounds on the number of spanning ...
arXiv
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arXiv
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由 J Azarija 著作2012 — In this paper we study the number of spanning trees in the Cartesian product of graphs. For simple graphs G1 and G2, the Cartesian product.
Sharp upper and lower bounds on the number of spanning trees ...
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Let $G_1$ and $G_2$ be simple graphs and let $n_1 = |V(G_1)|$, $m_1 = |E(G_1)|$, $n_2 = |V(G_2)|$ and $m_2 = |E(G_2)|.$ In this paper we derive sharp upper ...
Upper bounds for the number of spanning trees of graphs
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2024年10月22日 — In this paper, we present some upper bounds for the number of spanning trees of graphs in terms of the number of vertices, the number of ...
Online Sum-Product Computation over Trees.
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Sharp Upper and Lower Bounds on the Number of Spanning Trees in Cartesian Product of Graphs. pp. 785-785, 2013. 17. Lihua You, and Han. The Maximum Sum ...
The spanning-tree packing number of a graph
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由 H Li 著作2015被引用 12 次 — The spanning-tree packing number of a graph G is the maximum number of edge-disjoint spanning trees contained in G . In this paper, we obtain a sharp lower ...
Sharp bounds on the size of pairable graphs and ...
The Australasian Journal of Combinatorics
https://ajc.maths.uq.edu.au › pdf › ajc_v62_p172
The Australasian Journal of Combinatorics
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由 Z Che 著作2015被引用 1 次 — Abstract. The k-pairable graphs, introduced by Chen in 2004, constitute a wide class of graphs with a new type of symmetry, which includes many graphs.
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Constructing edge-disjoint Steiner trees in Cartesian ...
arXiv
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由 R Li 著作2023 — In this paper, we give sharp upper and lower bounds for λk(GDH), where D is the Cartesian product operation, and G, H are two graphs.
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