𝔖 Bobbio Scriptorium
✦   LIBER   ✦

The covering number and the transitive covering number may be totally different

✍ Scribed by Jan Kraszewski


Book ID
111570768
Publisher
Akadmiai Kiad
Year
2004
Tongue
English
Weight
173 KB
Volume
105
Category
Article
ISSN
1588-2632

No coin nor oath required. For personal study only.


πŸ“œ SIMILAR VOLUMES


On the relations between arboricity and
✍ Zhang Zhongfu; Liu Linzhong; Zhang Jianxun; Wang Jianfang πŸ“‚ Article πŸ“… 1998 πŸ› Elsevier Science 🌐 English βš– 307 KB

In this paper, the following results are obtained: and all bounds are sharp, where p= IV(G)/, [xl denotes the smallest integer greater than or equal to x, a(G) is the vertex arboricity, a'(G) is the edge arboricity, r'(G) is the edge covering number, p(G) is the vertex independent number, j?'(G) is

The chromatic covering number of a graph
✍ Reza Naserasr; Claude Tardif πŸ“‚ Article πŸ“… 2006 πŸ› John Wiley and Sons 🌐 English βš– 72 KB πŸ‘ 2 views

Following [1] , we investigate the problem of covering a graph G with induced subgraphs G 1 ; . . . ; G k of possibly smaller chromatic number, but such that for every vertex u of G, the sum of reciprocals of the chromatic numbers of the G i 's containing u is at least 1. The existence of such ''ch

On the Fractional Covering Number of Hyp
✍ Chung, F. R. K.; FΓΌredi, Z.; Garey, M. R.; Graham, R. L. πŸ“‚ Article πŸ“… 1988 πŸ› Society for Industrial and Applied Mathematics 🌐 English βš– 532 KB
Open-Invariant Measures and the Covering
✍ Hermann Haase πŸ“‚ Article πŸ“… 1987 πŸ› John Wiley and Sons 🌐 English βš– 598 KB

A reault of J. MYCIELSIZI ssp that on every metric space (X, e) with a non-empty compact thick set C X there exists a repbr open-invsriant BOREL measure p with p(C) = 1. p is mlled open-invariant if p(A) = p(B) for open isometric sets A, 3 X. We relste this result to the notion of a Hrrwm~-S~~omms~

The covering number and the uniformity o
✍ Noboru Osuga πŸ“‚ Article πŸ“… 2006 πŸ› John Wiley and Sons 🌐 English βš– 162 KB

## Abstract Let __f, g__ ∈ ^__Ο‰__^ __Ο‰__ . We will denote by __g__ ≫ __f__ that for every __k__ < __Ο‰__, __f__ (__n__ ^__k__^ ) ≀ __g__ (__n__ ) except for finitely many __n__ . The ideal ℐ~__f__~ on ^__Ο‰__^ 2 is the collection of sets __X__ such that, for some __g__ ≫ __f__ and __Ο„__ ∈ ∏~__n__ <_