E-viri
Recenzirano
-
Dai, Tianjiao; Li, Hao; Ouyang, Qiancheng; Tian, Zengxian
Discrete Applied Mathematics, 01/2024, Letnik: 343Journal Article
A graph G is called (k1,k2)-Hamilton-connected, if for any two vertex disjoint subsets X ={x1,x2,...,xk1} and U ={u1,u2,...,uk2}, G contains a spanning family F of k1k2 internally vertex disjoint paths such that for 1≤i≤k1 and 1≤j≤k2, F contains an xiuj path. Let σ2(G) be the minimum value of deg(u)+deg(v) over all pairs {u,v} of non-adjacent vertices in G . In this paper, we prove that an n-vertex graph is (2,k)-Hamilton-connected if is (5k-4)-connected with σ2(G) ≥ n+k-2 where k ≥2. We also prove that if σ2(G) ≥ n+k1k2-2 with k1,k2 ≥2., then G is (k1,k2)-Hamilton-connected. Moreover, these requirements of σ2 are tight.
Vnos na polico
Trajna povezava
- URL:
Faktor vpliva
Dostop do baze podatkov JCR je dovoljen samo uporabnikom iz Slovenije. Vaš trenutni IP-naslov ni na seznamu dovoljenih za dostop, zato je potrebna avtentikacija z ustreznim računom AAI.
Leto | Faktor vpliva | Izdaja | Kategorija | Razvrstitev | ||||
---|---|---|---|---|---|---|---|---|
JCR | SNIP | JCR | SNIP | JCR | SNIP | JCR | SNIP |
Baze podatkov, v katerih je revija indeksirana
Ime baze podatkov | Področje | Leto |
---|
Povezave do osebnih bibliografij avtorjev | Povezave do podatkov o raziskovalcih v sistemu SICRIS |
---|
Vir: Osebne bibliografije
in: SICRIS
To gradivo vam je dostopno v celotnem besedilu. Če kljub temu želite naročiti gradivo, kliknite gumb Nadaljuj.