Research on fractional critical covered graphs
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Publication:2211178
DOI10.1134/S0032946020030047zbMath1458.05221MaRDI QIDQ2211178
Publication date: 12 November 2020
Published in: Problems of Information Transmission (Search for Journal in Brave)
fractional \((g, f)\)-factorbinding numberfractional \((g, f, n)\)-critical covered graphfractional \((g, f)\)-covered graph
Edge subsets with special properties (factorization, matching, partitioning, covering and packing, etc.) (05C70) Fractional graph theory, fuzzy graph theory (05C72)
Related Items
Discussion on fractional \((a, b, k)\)-critical covered graphs ⋮ Discussions on orthogonal factorizations in digraphs ⋮ The existence of subdigraphs with orthogonal factorizations in digraphs ⋮ A Note of Generalization of Fractional ID-factor-critical Graphs ⋮ Component factors and binding number conditions in graphs ⋮ A neighborhood condition for graphs to have restricted fractional (g,f)-factors ⋮ Path factors in subgraphs ⋮ A note on fractional ID-\( [ a , b \)-factor-critical covered graphs] ⋮ An existence theorem on fractional ID-(g, f)-factor-critical covered graphs ⋮ Some results about ID-path-factor critical graphs ⋮ Remarks on component factors ⋮ Path factors and neighborhoods of independent sets in graphs ⋮ Two sufficient conditions for odd \([1,b\)-factors in graphs] ⋮ Degree conditions for the existence of a {P2, P5}-factor in a graph ⋮ Sufficient conditions for graphs to have strong parity factors ⋮ Toughness for fractional \((2, b, k)\)-critical covered graphs ⋮ Sun toughness and path-factor uniform graphs ⋮ Path-factor critical covered graphs and path-factor uniform graphs ⋮ Some sufficient conditions for path-factor uniform graphs ⋮ Tight binding number bound for \(P_{\geq 3}\)-factor uniform graphs ⋮ A result on fractional \((a,b,k)\)-critical covered graphs ⋮ Nash-Williams conditions for the existence of all fractional \([a,b\)-factors] ⋮ Degree conditions for \(k\)-Hamiltonian \([a,b\)-factors] ⋮ A neighborhood union condition for fractional \((a, b, k)\)-critical covered graphs ⋮ Some results on path-factor critical avoidable graphs ⋮ On \(P_{\geq 3}\)-factor deleted graphs
Cites Work
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- Sufficient condition for the existence of an even \([a,b\)-factor in graph]
- Generalizations of marriage theorem for degree factors
- General fractional \(f\)-factor numbers of graphs
- Characterizations of maximum fractional \((g,f)\)-factors of graphs
- Binding numbers and \(f\)-factors of graphs
- A neighbourhood condition for graphs to have \([a,b\)-factors]
- Sufficient conditions for graphs to have \((g,f)\)-factors
- The extension degree conditions for fractional factor
- A degree condition for fractional \((g, f, n)\)-critical covered graphs
- Some existence theorems on path factors with given properties in graphs
- Subgraphs with orthogonal factorizations in graphs
- Binding number conditions for \(P_{\geq 2}\)-factor and \(P_{\geq 3}\)-factor uniform graphs
- Neighborhood union conditions for fractional \([a, b\)-covered graphs]
- Remarks on fractional ID-\(k\)-factor-critical graphs
- Toughness condition for the existence of all fractional \((a, b, k)\)-critical graphs
- Degree conditions for fractional \((a,b,k)\)-critical covered graphs
- A toughness condition for fractional \((k,m)\)-deleted graphs
- A result on \(r\)-orthogonal factorizations in digraphs
- Toughness, binding number and restricted matching extension in a graph
- Toughness and the existence of fractional \(k\)-factors of graphs
- Remarks on orthogonal factorizations of digraphs
- Sun toughness and $P_{\geq3}$-factors in graphs
- Remarks on path factors in graphs
- Toughness and the existence ofk-factors
- BINDING NUMBERS OF GRAPHS AND THE EXISTENCE OF k-FACTORS
- An algorithmic proof of Tutte's f-factor theorem
- Subgraphs with prescribed valencies
- Reguläre Faktoren von Graphen.