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Prevalence of Nonpathogenic <i>Avibacterium paragallinarum</i> in Naïve-Healthy Layer Flocks Across Multiple States in the United States. [PDF]
Shelkamy MMS+10 more
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Production system, and egg quality of village chicken reared under traditional management system in Angecha and Damboya districts of Kembata Tembaro Zone, Southern Ethiopia. [PDF]
Amanuel E, Amanuel D, Shanku E.
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Temporal dynamics of antimicrobial resistance gene abundances in chicken manure and anaerobic digestate. [PDF]
Atanasova A+5 more
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Genetic Evaluation of Early Growth Traits in Yunnan Semi-Fine Wool Sheep. [PDF]
Wang Y+9 more
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Optimizing contact tracing for avian influenza in poultry flocks. [PDF]
Lambert S+6 more
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A study of sheep scab in Northern Ireland including detection and identifying barriers to control. [PDF]
Crawford P+5 more
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Geometriae Dedicata, 1996
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
William E. Cherowitzo+3 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
William E. Cherowitzo+3 more
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Flocks and partial flocks of quadrics: a survey
Journal of Statistical Planning and Inference, 2001Let \({\mathcal Q}\) be an elliptic quadric, a hyperbolic quadric or a quadratic cone of PG\((3,q)\). A flock of \({\mathcal Q}\) is a set of pairwise disjoint irreducible conics on \({\mathcal Q}\) of order \(q-1,q+1,q\) respectively. The concept of flock has been extended also to cones of PG\((3,q)\) with base an oval or a hyperoval.
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Journal of Geometry, 2014
A flock in PG(3, q) is a set of q planes which do not contain the vertex of a cone and have the property that the intersections of the planes of the flock with the cone partition the points of the cone except for the vertex. In this paper, we examine flocks, called bilinear flocks, where the planes of the flock pass through at least one of two distinct
Holder, Leanne, Cherowitzo, W.E.
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A flock in PG(3, q) is a set of q planes which do not contain the vertex of a cone and have the property that the intersections of the planes of the flock with the cone partition the points of the cone except for the vertex. In this paper, we examine flocks, called bilinear flocks, where the planes of the flock pass through at least one of two distinct
Holder, Leanne, Cherowitzo, W.E.
openaire +3 more sources