Results 161 to 170 of about 9,631,849 (193)
Two-lens telecentric model eyes for image distortion measurement in adaptive optics ophthalmoscopes. [PDF]
Biomed Opt ExpressXia Y, Ayubi GA, Bentley J, Dubra A.
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Extracting <i>Ligusticum chuanxiong</i> Hort. cultivation plots based on feature variable combinations constructed from UAV-based RGB images. [PDF]
Front Plant SciZhong S +5 more
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Computing semidefinite programming lower bounds for the (fractional) chromatic number via block-diagonalization. [PDF]
Laurent, M., Gvozdenović, N.
core
Transertion provides evidence for coupling of transcription and translation in Bacillus subtilis
Norris J +3 more
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On the oriented chromatic number of grids [PDF]
Information Processing Letters, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guillaume Fertin, André Raspaud
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On the oriented chromatic number of graphs with given excess [PDF]
Discrete Mathematics, 2006 Given an oriented graph \(\vec{G}\) (that is, a directed graph without opposite arcs), the oriented chromatic number \(\chi(\vec{G})\) of \(\vec{G}\) is the smallest integer \(k\) for which there exists a mapping \(c:\;V(\vec{G}) \to \{1,2,\dots, k\}\) such that, for each \(uv \in E(\vec{G})\), \(c(u) \neq c(v)\) and, for each \(uv, wt \in E(\vec{G})\),
Éric Sopena
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On the chromatic number of an oriented matroid [PDF]
Journal of Combinatorial Theory Series B, 2008 Recently, two distinct generalizations of a chromatic number have been proposed for oriented matroids. The oriented chromatic number \(\chi_o\) of \textit{L. A. Goddyn, M. Tarsi} and \textit{C.-Q. Zhang} [J. Graph Theory 28, No.\,3, 155--161 (1998; Zbl 0922.05027)] and \textit{L. Goddyn, P. Hliněný} and \textit{W. Hochstättler} [Comb. Probab.
Winfried Hochstättler, Robert Nickel
exaly +5 more sources