WebApr 9, 2024 · Zhou, S. Binding numbers and restricted fractional ( g, f )-factors in graphs. Discrete Applied Mathematics, 305: 350–356 (2024) Article MathSciNet Google Scholar Zhou, S. Remarks on orthogonal factorizations of digraphs. International Journal of Computer Mathematics, 91: 2109–2117 (2014) Article MathSciNet Google Scholar WebDec 31, 2024 · Let g and f be nonnegative integer-valued functions defined on V (G) such that a<= g (x)=1+ ( (b-2)/ (a+1)), then G has a (g,f)-factor. Downloads PDF Additional Files Cover letter Published 2024-12-31 Issue Vol. 13 No. 2 (2024) Section Articles License
Binding number and Hamiltonian (g, f) -factors in graphs - Springer
WebS. Zhou and Z. Sun, Binding number conditions for P ≥2-factor and P ≥3-factor uniform graphs. Discrete Math. 343 (2024) 111715. [Google Scholar] S. Zhou and Z. Sun, A neighborhood condition for graphs to have restricted fractional (g, f)-factors. Contrib. Discrete Math. 16 (2024) 138–149 WebBinding number, minimum degree and (g, f)-factors of graphs Takamasa Yashima Mathematics Contributions Discret. Math. 2024 Let a and b be integers with 2 = (a+b-1)^2/(a+1) and the minimum degree \delta(G) =1+((b-2)/(a+1)), then G has a (g,f)-factor. View 1 excerpt Save Alert Binding Numbers and Connected Factors Y. Nam … green chalk paint patio furniture
Binding Number and Connected (g,f + 1)-Factors in Graphs
WebS. Zhou, Binding numbers and restricted fractional (g, f)-factors in graphs. Discrete Appl. Math. 305 (2024) 350–356. [CrossRef] [MathSciNet] [Google Scholar] S. Zhou, Path factors and neighborhoods of independent sets in graphs. WebBinding Number and Connected ( g, f + 1)-Factors in Graphs Jiansheng Cai, Guizhen Liu & Jianfeng Hou Conference paper 1363 Accesses Part of the Lecture Notes in Computer Science book series (LNTCS,volume 4489) Abstract Let G be a connected graph of order n and let a, b be two integers such that 2 ≤ a ≤ b. WebOct 14, 2011 · The binding number of G is defined by In this paper, it is proved that if then G is a fractional ( k, m) -deleted graph. Furthermore, it is shown that this result is best possible in some sense. Keywords graph fractional k-factor fractional (k,m)-deleted graph binding number minimum degree MSC classification green champions training