The cycle space of a graph, denoted Z 1 ( G ; F 2 ) , is the F 2 -linear span of all circuits in G . It is a vector space over F 2 with dim F 2 Z 1 ( G ; F 2 ) ...
Dec 21, 2011 · Abstract:For a graph X, let f_0(X) denote its number of vertices, d(X) its minimum degree and Z_1(X;Z/2) its cycle space in the standard ...
Semantic Scholar extracted view of "On prisms, Möbius ladders and the cycle space of dense graphs" by P. Heinig.
On prisms, Möbius ladders and the cycle space of dense graphs · Mathematics. European journal of combinatorics (Print) · 2014.
Jun 10, 2024 · On prisms, Möbius ladders and the cycle space of dense graphs. Eur. J. Comb. 36: 503-530 (2014); 2010. [j2]. view. electronic edition via DOI ...
On prisms, Möbius ladders and the cycle space of dense graphs · (1). if δ ( G ) ⩾ ( 1 2 + γ ) | G | and | G | is odd, then G is Hamilton-generated, · (2) · (3).
Heinig, On prisms, Möbius ladders and the cycle space of dense graphs, European Journal of Combinatorics, 36:503-530, 2014. 2013. C.N. da Silva, L. Pesci and ...
On prisms, Möbius ladders and the cycle space of dense graphs ... For a graph G, let |G| denote its number of vertices, @d(G) its minimum degree and Z"1(G;F"2) ...
On prisms, Möbius ladders and the cycle space of dense graphs. European Journal of Combinatorics, Vol. 36 | 1 Feb 2014. View Options. View options. PDF. View ...
In graph theory, the Möbius ladder Mn, for even numbers n, is formed from an n-cycle by adding edges (called "rungs") connecting opposite pairs of vertices ...
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