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Characterization of Volatile Profile of Different Kiwifruits (<i>Actinidia chinensis</i> Planch) Varieties and Regions by Headspace-Gas Chromatography-Ion Mobility Spectrometry. [PDF]

Foods
Du L, Bi Y, Xiong J, Mu X, Zhai D, Chen W, Liu H, Ye Y.   +7 more
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Characterization and genetic diversity of pseudomonads population from highbush blueberry in western Canada. [PDF]

Appl Microbiol Biotechnol
Latchman SR, Burlakoti RR, Novinscak A, Castellarin SD.   +3 more
europepmc   +1 more source

Algebraic Varieties and Analytic Varieties

Advanced Studies in Pure Mathematics, 1983
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Novel field-based approaches reveal wheat genotypic differences in nitrogen use efficiency and grain protein dynamics

Swarbreck SM, Ligeza A, Roques S, Kindred D, Sylvester-Bradley R, Griffiths H, Bentley AR.   +6 more
europepmc   +1 more source

Variety matters [PDF]

Journal of Economic Dynamics and Control, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pavlov, O., Weder, M.
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Congruence semimodular varieties II: Regular varieties [PDF]

Algebra Universalis, 1994
[Part I is reviewed above.] An equation \(p= q\) is regular (or normal) if \(p\) and \(q\) have the same free variables. A variety \(V\) of algebras is regular if it can be axiomatized by regular equations. If \(A\) is an algebra of a regular variety \(V\) and \(p\) a unary polynomial of \(A\), then \(p\) is called permissible if there is an \((n+1 ...
AGLIANO', PAOLO, Kearnes K.
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VARIETIES DOMINATED BY PRODUCT VARIETIES

International Journal of Mathematics, 1996
A variety \(W\) over an algebraically closed field \(\overline k\) is said to be dominated by products of curves (abbreviated DPC) if there exist curves \(X_1, \dots, X_s\) defined over \(\overline k\) and a dominant rational map \(F:X_1 \times \cdots \times X_s \to W\).
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SEVERI VARIETIES

Mathematics of the USSR-Sbornik, 1986
It is a classical result that any smooth n-dimensional variety \(X^ n\subset P^ N\) can be projected isomorphically into \(P^{N-1}\) if \(N\geq 2n+2\). Of course, it is natural to suppose \(X^ n\not\subset P^{N-1}\) for any hyperplane \(P^{N-1}\subset P^ N\).
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