Results 131 to 140 of about 511 (174)
Potential of ethyl acetate and ethanol extracts of Bintaro (Cerbera manghas L.) seeds as bioinsecticides against Aedes aegypti (Diptera: Culicidae). [PDF]
Aziz A +7 more
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Culicoides insignis Lutz and Culicoides stellifer (Coquillett) (Diptera: Ceratopogonidae) are more active at canopy height than ground level throughout the night in Florida. [PDF]
Cooper VM +6 more
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Effects of converting cropland to grassland on greenhouse gas emissions from peat and organic-rich soils in temperate and boreal climates: a systematic review. [PDF]
Holzknecht A +5 more
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Diffusion-Shock PDEs for Deep Learning on Position-Orientation Space. [PDF]
Sherry FM, Schaefer K, Duits R.
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Translation dual of a semifield
A new description of the translation dual of a semifield introduced by \textit{G. Lunardon} [J. Geom. 76, No. 1--2, 200--215 (2003; Zbl 1042.51008)] is presented. Using this description, it is proved that a semifield and its translation dual have nuclei of the same order.
Rocco Trombetti +2 more
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On the Sporadic Semifield Flock
Designs, Codes and Cryptography, 2003Let \(Q(4,q)\) denote the parabolic quadric of \(\text{ PG}(4,q)\). An ovoid of \(Q(4,q)\) is a set of \(q^2+1\) points of \(Q(4,q)\) such that no two of them are collinear (on a line of \(Q(4,q)\)). A BLT-set \(B\) is a set of \(q+1\) points of \(Q(4,q)\) such that no point of \(Q(4,q)\) is collinear with more than two points of \(B\).
Ilaria Cardinali +2 more
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Infinite families of new semifields
Combinatorica, 2009The authors construct six new infinite families of finite semifields, all of which are two-dimensional over their left nuclei. The semifields are given by providing spread sets of linear mappings. It is shown that semifields in different families are never isotopic. The classification of isotopy classes within a given family is still ongoing.
Gary L. Ebert +3 more
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Algebraic extensions of semifields
Russian Mathematical Surveys, 2004A semifield is a semiring \((D,+,\bullet)\) such that each nonzero element is invertible with repect to multiplication and is not invertible with respect to addition. In this paper, the author examines the possibility of extending a semifield by a root of an algebraic equation. Let \(D\) denote a semifield. Then \(D\) is called idempotent (cancellable)
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Semifields and their properties
Journal of Mathematical Sciences, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vechtomov, E. M., Cheraneva, A. V.
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