For S E V(G) the S-center and S-centroid of G are defined as the collection of vertices u E V(G) that minimize eJu) = max {d (u, v ) : V E S} and & ( u ) =IveS d (u, v), respectively. This generalizes the standard definition of center and centroid from the.special case of S = V(G). For is defined t
Centroids to centers in trees
β Scribed by K. B. Reid
- Publisher
- John Wiley and Sons
- Year
- 1991
- Tongue
- English
- Weight
- 330 KB
- Volume
- 21
- Category
- Article
- ISSN
- 0028-3045
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π SIMILAR VOLUMES
We present an improvement to Johnson, Gill, and Pople's results for reducing the cost of using the McMurchie-Davidson RNLM recurrence relation for one-center integrals. Recursive replacement of singly referenced and single-term auxiliary integrals results in floating point operation (nor) savings of
The aim of this addendum is to explain more precisely the second part of the proof of Theorem 1 from our paper [1]. We need to show that a.e. graph G e~J(n,p) contains a maximal induced tree of order less than (l+e)X (log n)/(log d). The second moment method used in our Lemma shows in fact that