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Results 1 to 25 of 207

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On the Connectivity of Semiregular CagesBALBUENA, C; GONZALEZ-MORENO, D; MARCOTE, X et al.Networks (New York, NY). 2010, Vol 56, Num 1, pp 81-88, issn 0028-3045, 8 p.Article

Ultrasonic study for detection of inner diameter cracking in pipeline girth welds using creeping wavesBABY, Sony; BALASUBRAMANIAN, T; PARDIKAR, R. J et al.International journal of pressure vessels and piping. 2003, Vol 80, Num 2, pp 139-146, issn 0308-0161, 8 p.Article

Tight relation between the circular chromatic number and the girth of series-parallel graphsZHISHI PAN; XUDING ZHU.Discrete mathematics. 2002, Vol 254, Num 1-3, pp 393-404, issn 0012-365XArticle

Locally symmetric graphs of prescribed Girth and Coxeter groupsLUBOTZKY, A.SIAM journal on discrete mathematics. 1990, Vol 3, Num 2, pp 277-280, 4 p.Article

A measure of the girth histogram for improved girth-conditioning construction of LDPC codesHUA CHEN; ZHIGANG CAO.IEEE communications letters. 2007, Vol 11, Num 4, pp 340-342, issn 1089-7798, 3 p.Article

Connectivity of graphs with given girth pairBALBUENA, C; CERA, M; DIANEZ, A et al.Discrete mathematics. 2007, Vol 307, Num 2, pp 155-162, issn 0012-365X, 8 p.Article

Acyclic chromatic indices of planar graphs with girth at least fiveQIAOJUN SHU; WEIFAN WANG.Journal of combinatorial optimization. 2012, Vol 23, Num 1, pp 140-157, issn 1382-6905, 18 p.Article

Diameter vulnerability of iterated line digraphs in terms of the girthBALBUENA, C; MARCOTE, X; FERRERO, D et al.Networks (New York, NY). 2005, Vol 45, Num 2, pp 49-54, issn 0028-3045, 6 p.Article

On the bipartite density of regular graphs with large girthZYKA, O.Journal of graph theory. 1990, Vol 14, Num 6, pp 631-634, issn 0364-9024, 4 p.Article

Partition-and-shift LDPC codesJIN LU; MOURA, José M. F.IEEE transactions on magnetics. 2005, Vol 41, Num 10, pp 2977-2979, issn 0018-9464, 3 p.Conference Paper

Classification of 4- and 5-arc-transitive cubic graphs of small girthMORTON, M. J.Journal of the Australian Mathematical Society. Series A, Pure mathematics. 1991, Vol 50, Num 1, pp 138-149, issn 0334-3316, 12 p.Article

Monotonicity of the order of (D; g)-cagesBALBUENA, C; MARCOTE, X.Applied mathematics letters. 2011, Vol 24, Num 11, pp 1933-1937, issn 0893-9659, 5 p.Article

Structured LDPC codes for high-density recording : Large girth and low error floorLU, J; MOURA, J. M. F.IEEE transactions on magnetics. 2006, Vol 42, Num 2, pp 208-213, issn 0018-9464, 6 p., 1Conference Paper

Distance regular subgraphs of a cubeWEICHSEL, P. M.Discrete mathematics. 1992, Vol 109, Num 1-3, pp 297-306, issn 0012-365XArticle

On graph problems in a semi-streaming modelFEIGENBAUM, Joan; KANNAN, Sampath; MCGREGOR, Andrew et al.Theoretical computer science. 2005, Vol 348, Num 2-3, pp 207-216, issn 0304-3975, 10 p.Conference Paper

Edge-Superconnectivity of Semiregular Cages with Odd GirthBALBUENA, C; GONZALEZ-MORENO, D; SALAS, J et al.Networks (New York, NY). 2011, Vol 58, Num 3, pp 201-206, issn 0028-3045, 6 p.Article

The importance of site location for girth measurementsDANIELL, Nathan; OLDS, Tim; TOMKINSON, Grant et al.Journal of sports sciences (Print). 2010, Vol 28, Num 7, pp 751-757, issn 0264-0414, 7 p.Article

On the order of ({r, m}; g)-cages of even girthARAUJO-PARDO, G; BALBUENA, C; GARCAI-VAZQUEZ, P et al.Discrete mathematics. 2008, Vol 308, Num 12, pp 2484-2491, issn 0012-365X, 8 p.Article

The girth of a directed distance-regular graphLEONARD, D. A; NOMURA, K.Journal of combinatorial theory. Series B. 1993, Vol 58, Num 1, pp 34-39, issn 0095-8956Article

List edge chromatic number of graphs with large girthKOSTOCHKA, A. V.Discrete mathematics. 1992, Vol 101, Num 1-3, pp 189-201, issn 0012-365XArticle

Unicycle graphs with extremal Merrifield-Simmons IndexHONGZHUAN WANG; HONGBO HUA.Journal of mathematical chemistry. 2008, Vol 43, Num 1, pp 202-209, issn 0259-9791, 8 p.Article

Cycles through edges in cyclically k-connected cubic graphsMCCUAIG, W.Discrete mathematics. 1992, Vol 103, Num 1, pp 95-98, issn 0012-365XArticle

On cages with given degree setsHANSON, D; PING WANG; JØRGENSEN, L. K et al.Discrete mathematics. 1992, Vol 101, Num 1-3, pp 109-114, issn 0012-365XArticle

Improved bounds for topological cliques in graphs of large girthKÜHN, Daniela; OSTHUS, Deryk.SIAM journal on discrete mathematics (Print). 2007, Vol 20, Num 1, pp 62-78, issn 0895-4801, 17 p.Article

Modeling maximum oxygen uptake of elite endurance athletesNEVILL, Alan M; BROWN, Damon; GODFREY, Richard et al.Medicine and science in sports and exercise. 2003, Vol 35, Num 3, pp 488-494, issn 0195-9131, 7 p.Article

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