1) traceability
[英][,treisə'biləti] [美][,tresə'bɪlətɪ]
可迹性
1.
In the first part of this paper , based on the degree sum of independent set with three vertex , discussed the traceability of n ?extendable graph .
本文第一部分根据三点独立集的度和(记作σ3(G))讨论了n ?可扩图的可迹性。
2) homogeneously traceability
奇次可迹性
3) Seal and Print Variability Characteristics
可变性印迹特征
4) Hamiltonian laceable
哈密尔顿可迹性
5) traceable
[英]['treɪsəbl] [美]['tresəbḷ]
可迹
1.
In this paper, the following result is proved: A connected bipartite graph G = (X, Y;E) is traceable if |X|= |Y|= n≥5,and NC2≥n-1.
本文证明了如下结果:设G=(X,Y;E)是连通二部图,|X|=|Y|=n≥5,若NG2≥n-1,则图G是可迹的。
2.
In (this) paper we will prove that every 2-connected quasi-claw-free gragh G with |G|=n and NC≥n-2[]2 is traceable.
对半无爪图证明以下结果:若G为n阶2-连通半元爪图,满足NC≥n2-2,则G是可迹的。
3.
In this paper, we will use the technique of the vertex insertion on l -connected ( l=k-1 or k+1, k≥2 ) graphs to provide a unified proof for G to be traceable or 1-Hamiltonian.
利用插点方法 ,给出了关于 ( k-1 )或 ( k+ 1 ) -连通 ( k≥ 2 )图 G是可迹的或 1 -哈密尔顿的统一证明 。
6) potential track
可能航迹
补充资料:连续性与非连续性(见间断性与不间断性)
连续性与非连续性(见间断性与不间断性)
continuity and discontinuity
11an父ux泊g四f“山。麻以角g、.连续性与非连续性(c。nt,n琳t:nuity一)_见间断性与不间断性。and diseo红ti-
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