Results 201 to 210 of about 57,717 (241)
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Comparison of girth materials, girth tensions and their effects on performance in racehorses
Australian Veterinary Journal, 2005ObjectiveTo compare the effect of girth materials and commonly used girth tensions on athletic performance of racehorses and to test the length tension properties of commercially available girths.ProcedureSeven horses were exercised at speeds to produce 95% of maximal heart rates on 15 occasions using a randomised block design, and girthed with 5 ...
J, Bowers, R F, Slocombe
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Girth and Total Domination in Graphs
Graphs and Combinatorics, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Michael A. Henning, Anders Yeo
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Smallest ABS index of unicyclic graphs with given girth
Journal of Applied Mathematics and Computation, 2023Palaniyappan Nithya +3 more
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A note on the girth of digraphs
Combinatorica, 1982Behzad, Chartrand and Wall conjectured that the girth of a diregular graph of ordern and outdegreer is not greater than [n /r]. This conjecture has been proved forr=2 by Behzad and forr=3 by Bermond. We prove that a digraph of ordern and halfdegree ≧4 has girth not exceeding [n / 4]. We also obtain short proofs of the above results.
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Combinatorica, 1988
Let \(\Gamma\) be any finite connected graph that admits a group of automorphisms acting transitively on the set of ordered pairs of adjacent vertices. Let v and w be adjacent vertices, A the stabilizer of v, and B the stabilizer of \(\{\) v,w\(\}\). The pair (A,B) is the symmetry type of \(\Gamma\), introduced by \textit{D. Z.
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Let \(\Gamma\) be any finite connected graph that admits a group of automorphisms acting transitively on the set of ordered pairs of adjacent vertices. Let v and w be adjacent vertices, A the stabilizer of v, and B the stabilizer of \(\{\) v,w\(\}\). The pair (A,B) is the symmetry type of \(\Gamma\), introduced by \textit{D. Z.
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A High Girth Graph Construction
SIAM Journal on Discrete Mathematics, 2003Summary: We give a deterministic algorithm that constructs a graph of girth \(\log_{k}(n) + O(1)\) and minimum degree \(k-1\), taking number of nodes \(n\) and number of edges \(e =\lfloor nk / 2\rfloor\) (where \(k < \frac{n}{3}\)) as input. The degree of each node is guaranteed to be \(k-1\), \(k\), or \(k+1\), where \(k\) is the average degree ...
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Simplicial Girth and Pure Resolutions
Graphs and Combinatorics, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Health Sociology Review, 2008
AbstractThe current preoccupation with body weight in western cultures is arguably unprecedented.
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AbstractThe current preoccupation with body weight in western cultures is arguably unprecedented.
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