Results 261 to 270 of about 26,795 (308)
Estimating the impacts of recurrent and expanding coastal flooding on septic systems in Maryland's Chesapeake Bay. [PDF]
Clim Changede Souza de Lima A +8 more
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The effect of 8-week combined balance and plyometric training on change of direction performance of young badminton players. [PDF]
Sci RepGuo C, Xu M.
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Observation of moiré plasmonic skyrmion clusters. [PDF]
Sci AdvZhang L +8 more
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Leveraging Machine Learning for Porosity Prediction in AM Using FDM for Pretrained Models and Process Development. [PDF]
Materials (Basel)Ouajjani K, Steck JE, Olivares G.
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Discrete Mathematics, 1999 Pictures of the G2(2) hexagon and its dual are presented.
Andreas E Schroth
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Perfect hexagon triple systems
Discrete Mathematics, 2004 The graph consisting of the three 3-cycles (a,b,c), (c,d,e), and (e,f,a), where a,b,c,d,e, and f are distinct is called a hexagon triple. The 3-cycle (a,c,e) is called an “inside” 3-cycle; and the 3-cycles (a,b,c), (c,d,e), and (e,f,a) are called ...
Selda Küçükçifçi, C C Lindner
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Graphs and Combinatorics, 1993
Two classes of cubic graphs are introduced. Their construction is based on the geometry of the projective line. For instance, \(T(p)\), where \(p\) is an odd prime, has as vertices the 3-subsets of \(\text{PG} (1,p)\), where \(\{a,b,c\}\) and \(\{a,b,d\}\) are adjacent when the pairs \(\{a,b\}\) and \(\{c,d\}\) harmonically separate each other.
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Two classes of cubic graphs are introduced. Their construction is based on the geometry of the projective line. For instance, \(T(p)\), where \(p\) is an odd prime, has as vertices the 3-subsets of \(\text{PG} (1,p)\), where \(\{a,b,c\}\) and \(\{a,b,d\}\) are adjacent when the pairs \(\{a,b\}\) and \(\{c,d\}\) harmonically separate each other.
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Logica Universalis, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Hexagonal Distributions on Hexagonal Lattice
2013An infinite hexagonal lattice is introduced as a two-dimensional discretized uniform space for economic agglomeration. This chapter focuses on an analysis of geometrical characteristics of the lattice, as a vital prerequisite for the group-theoretic bifurcation analysis of this lattice that will be conducted in Chaps. 6–9.
Kiyohiro Ikeda, Kazuo Murota
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