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- W1982202523 abstract "Let a and b be two even integers with 2 ⩽ a < b, and let k be a nonnegative integer. Let G be a graph of order n. Its binding number bind(G) is defined as follows, bind(G)=min|NG(X)||X|:∅≠X⊆V(G),NG(X)≠V(G). In this paper, it is proved that G is an (a, b, k)-critical graph if bind(G)>(a+b-1)(n-1)bn-(a+b)-bk+3 and n⩾(a+b)(a+b-3)b+bkb-1. Furthermore, it is shown that the result in this paper is best possible in some sense." @default.
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- W1982202523 date "2012-07-01" @default.
- W1982202523 modified "2023-09-23" @default.
- W1982202523 title "A binding number condition for graphs to be (a,b,k)-critical graphs" @default.
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- W1982202523 doi "https://doi.org/10.1016/j.ajmsc.2012.01.001" @default.
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