Results 231 to 240 of about 344,504 (276)

Developing a model to implement marker-assisted selection for root-knot nematode resistance in common bean. [PDF]

G3 (Bethesda)
Floriani TO, Gama HC, Moreno BM, Costa GAL, Giordani W, Chiorato AF, Bibiano L, Parker TA, Camargo LEA, Vieira MLC, Garcia AAF.   +10 more
europepmc   +1 more source

Using transcriptome analysis and QTL mapping to decipher the genetic basis of heterosis in potato root system. [PDF]

BMC Plant Biol
Yang J, Sun X, Hu X, Yin T, Wang X, Wang W, Liu J, Tang W, Li C.   +8 more
europepmc   +1 more source

First High-Density Linkage Map and Quantitative Trait Loci for Disease Resistance in Striped Catfish Pangasianodon hypophthalmus. [PDF]

Int J Mol Sci
Vu NT, Phuc TH, Huong TTM, Nguyen NH.
europepmc   +1 more source

An omnigenic interactome model to chart the genetic architecture of individual plants. [PDF]

Hortic Res
Fa C, Wang G, Pan W, Wang Y, Che J, Dong A, Yang D, Wu R, Yau ST, Sun L.   +9 more
europepmc   +1 more source

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Additive mappings on MA-semirings

Asian-European Journal of Mathematics, 2020
We found conditions under which additive mappings defined on additively inverse semirings and satisfying the [Formula: see text]th power property are derivations.
Ahmed, Yaqoub, Dudek, Wieslaw A., Aslam, Muhammad   +2 more
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φ-Orthogonally additive mappings. I

Acta Mathematica Hungarica, 1991
From author's introduction: This is the second part of a series of papers describing the properties of \(\phi\)-orthogonally additive mappings for a sesquilinear form \(\phi\). While in the first part the symmetric orthogonality has been studied, here we examine the cases of non- symmetric and totally isotropic orthogonalities, showing essentially the ...
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On orthogonally additive mappings. II

Publicationes Mathematicae Debrecen, 1989
[For part I see Aequationes Math. 28, 35-49 (1985; Zbl 0569.39006).] Let \({\mathfrak K}\) be an ordered field, \({\mathfrak X}\) a \({\mathfrak K}\)-vector space with \(\dim_{{\mathfrak K}}{\mathfrak X}\geq 2\), and \(\perp\) a binary relation on \({\mathfrak X}\) with four appropriate properties.
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