Sufficient condition for the existence of an even \([a,b]\)-factor in graph
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Publication:354444
DOI10.1007/S00373-012-1168-9zbMath1268.05161OpenAlexW1978322250MaRDI QIDQ354444
Mekkia Kouider, Saliha Ouatiki
Publication date: 19 July 2013
Published in: Graphs and Combinatorics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00373-012-1168-9
Related Items (16)
A neighborhood union condition for fractional ID-\([a, b\)-factor-critical graphs] ⋮ Sharp conditions for the existence of an even $[a,b$-factor in a graph] ⋮ The existence of \(P_{\geq3}\)-factor covered graphs ⋮ An odd \([ 1 , b \)-factor in regular graphs from eigenvalues] ⋮ Eigenvalues and [a,b‐factors in regular graphs] ⋮ Path factors and neighborhoods of independent sets in graphs ⋮ Two sufficient conditions for odd \([1,b\)-factors in graphs] ⋮ Path-factor critical covered graphs and path-factor uniform graphs ⋮ Spectral radius conditions for fractional \([a,b\)-covered graphs] ⋮ A degree condition for fractional \([a,b\)-covered graphs] ⋮ Research on fractional critical covered graphs ⋮ Nash-Williams conditions for the existence of all fractional \([a,b\)-factors] ⋮ Some existence theorems on all fractional \((g,f)\)-factors with prescribed properties ⋮ Isolated toughness and \(k\)-Hamiltonian \([a,b\)-factors] ⋮ Neighborhood union conditions for fractional \([a, b\)-covered graphs] ⋮ An existence theorem on Hamiltonian (g,f)-factors in networks
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